POSTGLACIAL EXPANSION OF RHIZOPHORA MANGLE L. IN THE CARIBBEAN SEA AND FLORIDA by John Paul Kennedy A Thesis Submitted to the Faculty of The Charles E. Schmidt College of Science In Partial Fulfillment of the Requirements for the Degree of Master of Science Florida Atlantic University Boca Raton, Florida August 2014 Copyright by John Paul Kennedy 2014 ii ACKNOWLEDGEMENTS This work was funded by an NSF EPSCoR grant, the FAU President’s Challenge scholarship, and a generous donation from Carolyn Stutt of the Mangrove Garden Foundation. I would like to first thank my advisor, Dr. Donna J. Devlin, for welcoming me into her lab and opening my eyes to the fascinating world of mangroves. I would also like to thank my committee members (Dr. Colin Hughes, Dr. C. Edward Proffitt, and Dr. Robert Shatters), as well as Dr. Aaron Dickey, Dr. Greg O’Corry-Crowe, and Dr. Ned Smith, for providing insightful comments and suggestions that greatly improved this work. Thanks to Maria Pil and Dr. Walter Boeger for their input and willingness to include the collection sites of St. Kitts and Senegal in this study. Additional thanks go to the O’Corry-Crowe lab for access to lab equipment, Dr. Holly Nance for providing insight and additional primers, Laura Herren, M.S. for her expertise in map making, and Pamela Alderman and Carla Robinson for the astounding job they do (and have done) at the HBOI library. Also, this project would not have been possible without Ángel Dieppa, Richard Brust, Thomas Frankovich, Scott Jones, Ilka Feller, and Jean Raffray who helped with sample collections. Lastly, a special thanks to my lovely wife, Antonella Jara, for her unconditional love, support, and willingness to spend long hours together in the lab. iv ABSTRACT Author: John Paul Kennedy Title: Postglacial expansion of Rhizophora mangle L. in the Caribbean Sea and Florida Institution: Florida Atlantic University Thesis Advisor: Dr. Donna J. Devlin Degree: Master of Science Year: 2014 The Last Glacial Maximum (LGM) was a period of massive range contraction for numerous taxa, including the water-dispersed mangrove species, Rhizophora mangle L. Following the LGM, R. mangle expanded poleward via propagule transport by ocean currents. In this study, we use microsatellite loci to characterize the genetic structure of nine R. mangle populations and compare potential expansion pathways that resulted in the colonization of the Florida peninsula and Caribbean islands. Results show comparatively greater genetic connectivity between the Caribbean mainland and Florida, a similar pattern between West Africa and Caribbean islands, and substantial admixture on the island of San Salvador, the Bahamas. We conclude that Florida and Caribbean island R. mangle populations were likely recolonized via different expansion pathways. Estimates of recent migration rates are low and populations are structured into three regions (Caribbean mainland, Caribbean islands, Florida). These findings provide insight for future management and conservation initiatives. v POSTGLACIAL EXPANSION OF RHIZOPHORA MANGLE L. IN THE CARIBBEAN SEA AND FLORIDA List of Tables ................................................................................................................... viii List of Figures .................................................................................................................... ix Introduction ......................................................................................................................... 1 Factors affecting Rhizophora mangle range expansion ................................................ 2 Post-LGM expansion of Rhizophora mangle from glacial refuge populations ............ 4 Potential Recolonization Pathways following the LGM .............................................. 7 Objective & Hypotheses ............................................................................................... 9 Methods............................................................................................................................. 11 Collection & DNA isolation ....................................................................................... 11 Microsatellite analysis ................................................................................................ 11 Data quality ................................................................................................................. 12 Genetic diversity ......................................................................................................... 14 Population clustering .................................................................................................. 14 Mutation models ......................................................................................................... 15 Genetic structure ......................................................................................................... 17 Genetic differentiation over geographic distances ...................................................... 18 Estimates of historic and contemporary migration rates............................................. 18 Effect of latitude on genetic diversity ......................................................................... 21 vi Results ............................................................................................................................... 22 Data quality ................................................................................................................. 22 Genetic diversity ......................................................................................................... 23 Population clustering .................................................................................................. 24 Mutation models ......................................................................................................... 25 Genetic structure ......................................................................................................... 26 Genetic differentiation over geographic distance ....................................................... 28 Estimates of migration rates........................................................................................ 28 Effect of latitude on genetic diversity ......................................................................... 30 Discussion ......................................................................................................................... 31 Hypothesis 1: Florida recolonization pathways .......................................................... 32 Hypothesis 2: West Africa to the Caribbean islands .................................................. 37 Hypothesis 3: Genetic diversity with Latitude............................................................ 39 Population genetic structure and Implications for conservation / management ......... 41 Future work ................................................................................................................. 44 References ......................................................................................................................... 59 vii TABLES Table 1. Collection sites and genetic diversity indices ..................................................... 45 Table 2. Microsatellite loci ............................................................................................... 46 Table 3. Deviations from Hardy-Weinberg equilibrium (HWE) ...................................... 46 Table 4. Linkage disequilibrium ....................................................................................... 47 Table 5. MICRO-CHECKER results for potential genotyping errors .............................. 48 Table 6. Estimates of null allele frequencies .................................................................... 48 Table 7. Analysis of molecular variance (AMOVA) ........................................................ 49 Table 8. Pairwise values of population genetic differentiation......................................... 50 Table 9. Estimates of recent migration rates ..................................................................... 51 viii FIGURES Figure 1. Map of sampled populations and dispersal pathways. ...................................... 52 Figure 2. Determination of most likely number of population clusters (K) ..................... 53 Figure 3. Population structure among sampled populations ............................................. 54 Figure 4. Neighbor-joining tree ........................................................................................ 55 Figure 5. Principal coordinates analysis (PCoA) .............................................................. 55 Figure 6. Graphical representation of Mantel tests ........................................................... 56 Figure 7. Estimates of historic effective population sizes and migration rates ................ 57 Figure 8. Genetic diversity with latitude........................................................................... 58 ix INTRODUCTION Species distributions have repeatedly fluctuated with changing climatic conditions over the course of Earth’s history. The Last Glacial Maximum (LGM), which ended approximately 19 kya (Yokoyama et al. 2000, Clarke et al. 2009), is the most recent period of extensive range contraction for numerous taxa and restricted many species into refuge populations at lower latitudes for the duration of this glacial period (Hewitt 2000). As climate warmed during the Holocene, glaciers retreated and a new period of expansion began with many species ranges rapidly expanding into previously uninhabitable areas (Comes & Kadereit 1998, Davis & Shaw 2001). Range expansion continues today, driven by rapid climate warming (Parmesan & Yohe 2003, Root et al. 2003, Kordas et al. 2011). Patterns of expansion after the LGM were species-specific due to regional variations in land masses and ocean circulation patterns that either acted as natural conduits or barriers to expansion, as well as each species’ life history traits (Hewitt 1996). Nonetheless, a combination of fossil evidence and molecular data points to commonalties in expansion patterns during this warming period (Hewitt 1996, 2000). First, leading edge expansion via founding events was rapid and dominated by longdistance dispersers that occupied available space prior to the arrival of others. This pattern of rapid expansion resulted in a decrease in allelic diversity and an increase in homozygosity within certain populations at higher latitudes (e.g. Schmitt & Seltz 2002, Pil et al. 2011, Sandoval-Castro et al. 2012). Second, once established populations 1 reached high densities, subsequent migrants contributed little to the overall gene pool due to competitive exclusion (Waters 2011, Waters et al. 2013). Thus, discontinuous populations along the same expansion pathway may exhibit significant genetic structure. By characterizing the genetic structure of physically disconnected populations of a species over a geographical scale and understanding regional variables, such as ocean circulation patterns, we can infer expansion pathways following the LGM (Pleines et al. 2009 & references within). Mangroves are a group of pantropical tree and shrub species that exist at the interphase of land and sea (Tomlinson 1986). These diverse plant species provide a model for testing hypotheses of postglacial passive marine expansion pathways because their hydrochorous offspring (i.e. propagules) are dispersed by prevailing regional surface ocean currents (Rabinowitz 1978, Clarke et al. 2001). The present study tests hypotheses regarding the post-LGM expansion of the red mangrove, Rhizophora mangle L., an important constituent of Neotropical mangrove forests that is capable of long distance dispersal and is an effective colonizer (Tomlinson 1986). Factors affecting Rhizophora mangle range expansion Rhizophora mangle produces large propagules that can survive 100+ days (Rabinowitz 1978) to over a year floating in salt water (Davis 1940). Some of these propagules are transported over long distances via ocean currents (Davis 1940, Gunn & Dennis 1973), although most are retained within or near their natal population (McKee 1995, Lema Veléz et al. 2003, Sengupta et al. 2005, Sousa et al. 2007). Thus, long distance dispersal (LDD) of R. mangle propagules is likely stochastic in nature, but can 2 result in genetic connectivity between disconnected populations located along predominant surface ocean currents (Lo et al. 2014), as is also true for other Rhizophora species (Wee et al. 2014, Yahya et al. 2014). Genetic evidence indicates relatively recent trans-Atlantic LDD (~7000 km) via equatorial currents between R. mangle populations in West Africa and South America (Cerón-Souza et al. 2010, Takayama et al. 2013), with a similar pattern of LDD in other mangrove (Nettel & Dodd 2007) and mangroveassociated species (Takayama et al. 2006, 2008a). The ability to self-fertilize is one characteristic of successful colonizing species (Baker 1955) and this adaptation enables even a single propagule to establish a population when outcrossing is not possible (Lowenfeld 1991). Selfing can also lead to a reduced effective population size and greater genetic differentiation among populations (Glémin et al. 2006). Rhizophora mangle reproduces sexually via outcrossing or selffertilization, and in many areas self-fertilization is more frequent (Lowenfeld 1991, Lowenfeld & Klekowski 1992, Klekowski et al. 1994, Proffitt & Travis 2005, 2014). Rhizophora mangle is also viviparous; thus, propagules (embryos) are fully developed before abscission from the maternal tree (Juncosa 1982, Elmqvist & Cox 1996). Once abscised, propagules are capable of rooting and beginning the seedling stage of their development, thus avoiding a lengthy dormant period (Rabinowitz 1978, Tomlinson 1986). Estuarine habitats are naturally variable (e.g. tidal flux, storm events), so this viviparous nature permits R. mangle propagules to rapidly establish as soon as conditions become favorable. Mangroves are generally associated with low energy, soft substrate shorelines (Woodroffe 1992, Krauss et al. 2008) and drifting propagules do not typically establish 3 on steep coastlines or those exposed to increased wave activity (Woodroffe & Grindrod 1991). As a result, the availability of suitable habitat may be as important as actual dispersal capability in delineating the range of mangroves, especially for island populations where the size of estuaries is typically limited (Ellison 1996, Duke et al. 1998). Once suitable habitat is colonized, forests can become densely populated with reproductive trees relatively quickly as R. mangle seedlings can begin reproducing at an age of only 2-3 years (Proffitt & Travis 2010). Therefore, subsequent migrants likely have a negligible impact on the overall genetic structure of the population due to a lack of open space along the forest fringe and an overwhelming number of propagules from trees adapted to local conditions. Post-LGM expansion of Rhizophora mangle from glacial refuge populations Mangrove distributional limits are generally confined to the 20oC isotherm of sea water and areas with winter air temperatures ≥ 20oC (Duke et al. 1998). Due to this physiological constraint, Neotropical mangrove populations at higher latitudes went extinct during the latest glacial period, while refuge populations persisted in more equatorial regions (Woodroffe & Grindrod 1991, Triest 2008, Saintilan et al. 2014). In North America, pollen records indicate that prior to the Pleistocene (~2.6 Mya) the distribution of mangrove forests was similar to that of present day south Florida and Mexico, but these forests disappeared during the subsequent glacial cycles (Sherrod & McMillian 1985 & references within). Temperate forest species retreated southward into areas previously inhabited by mangrove, such as the Florida peninsula (Loehle 2007). In combination with colder temperatures, a 120 m decrease in sea level during the LGM 4 (Ionita et al. 2009) led to the extinction of mangrove populations on many Caribbean islands because the coastal/intertidal zone consisted of exposed shallow continental shelf breaks, habitat unsuitable for mangrove establishment (Woodroffe & Grindrod 1991, Ellison 1996, Nettel & Dodd 2007). Climate warming and sea level rise during the Holocene provided suitable conditions for the expansion of mangrove refuge populations to higher latitudes and island coastlines. As salt water intrusion forced salt intolerant plant species to retreat landward, space opened for mangrove propagule recruitment in Florida (Gaiser et al. 2006). Expansion during this warming period led to the recolonization of the Florida peninsula ~3-4 kya (Davis 1940, Scholl et al. 1964) and Bermuda ~3 kya (Ellison 1996) by a limited number of mangrove species, which resulted in the observed reduction in mangrove species richness from the equator to higher latitudes (Duke et al. 1998). By characterizing the post-LGM expansion history of mangrove species, we gain an understanding of how extant populations are connected and how genetic diversity is distributed spatially. This vital insight can guide future conservation and management initiatives and is especially important for foundation species, such as mangroves, that provide valuable ecosystem services for estuarine communities (Nagelkerken et al. 2008, Barbier et al. 2011). The continued persistence of mangrove forests, and the associated faunal communities they support, is linked to some extent to among population connectivity and within population genetic diversity. Researchers have characterized the genetic structure of R. mangle populations which presumably persisted during and since the LGM (Arbeláez-Cortes et al. 2007, Cerón-Souza et al. 2012, Bruschi et al. 2013) and those that have only established since 5 this event (Pil et al. 2011, Sandoval-Castro et al. 2012, 2014). These studies identified three findings about R. mangle population genetic structure. First, high levels of population connectivity exist over long distances along portions of continuous mainland coastlines likely due to propagule longevity and transport via ocean currents. Rhizophora mangle populations exhibit low genetic differentiation along >81 km and ~500 km of the Pacific coast of Nicaragua (Bruschi et al. 2013) and Colombia (Arbeláez-Cortes et al. 2007), respectively; as well as along ~300 km of the Caribbean coast in Panama (CerónSouza et al. 2012). Second, ocean circulation patterns and coastline morphology can act as barriers to dispersal between R. mangle populations and result in significant genetic structure. For example, along the coast of Brazil, the bifurcation of surface ocean currents prevents gene flow between northern and southern populations (Pil et al. 2011); while, on the NW coast of Mexico, the peninsula of Baja California and associated ocean currents restrict gene flow between populations within and outside the Gulf of California (Sandoval-Castro et al. 2012). Third, there is a pattern of decreasing genetic diversity toward the distributional limits of this species (Pil et al. 2011, Sandoval-Castro et al. 2012, 2014). The authors of these studies conclude that this pattern is likely the result of poleward expansion via consecutive founder events after the LGM. At present, research is lacking for R. mangle populations from other portions of its distributional range, specifically the Florida peninsula, Caribbean islands, and West Africa. This study is the first to directly compare the extent of R. mangle dispersal among the more extensive forests along the continuous Caribbean mainland and the more restricted forests along the Caribbean Island Chain, as well as investigate potential LDD between Northwest African and Caribbean island R. mangle populations. We explore 6 potential R. mangle post-LGM expansion pathways by utilizing multi-locus microsatellite data. Microsatellites are DNA sequences consisting of tandem repeated units typically 15 bases in length (Jarne & Lagoda 1996, Frankham et al. 2002). The number of these repeats is highly variable due to slippage during DNA replication that results in an increase or decrease in the number of repeats and substantial length polymorphism (Shinde et al. 2003). Microsatellites are considered neutral markers (Frankham et al. 2002; but see Pennisi 2012) and provide estimates for the contemporary distribution of genetic polymorphisms (i.e. genetic structure) within populations of a species (Jarne & Lagoda 1996, Selkoe & Toonen 2006). Using microsatellite data, we assess the genetic structure of nine R. mangle populations from the Caribbean mainland, Caribbean islands, the Florida peninsula, and Northwest Africa. Based on patterns of genetic structure among these populations, we compare two potential post-LGM dispersal pathways which led to the recolonization of the Florida peninsula. We also assess the possibility of LDD between African and Caribbean island populations. Potential Recolonization Pathways following the LGM Mangroves typically have a continuous distribution along coastlines unless separated by geographical barriers (Tomlinson 1986, Duke et al. 1998). Following the LGM, recolonization of higher latitudes along the Caribbean mainland likely took place via the progressive expansion of low latitude glacial refuge populations along the continuous coastline. However, the question remains as to how populations were founded on the Florida peninsula and Caribbean islands. Rhizophora mangle does not span the 7 U.S. coastline of the Gulf of Mexico (Stevens et al. 2006, Osland et al. 2013); therefore, post-LGM colonization of the Florida peninsula did not occur via continuous expansion along the mainland Gulf coast. Instead, propagules had to have been transported to Florida, as well as to Caribbean islands, by ocean currents. One potential post-LGM expansion route follows the strongest regional currents, which we have termed the Mainland pathway. This proposed expansion pathway consists of a combination of three currents (i.e. Caribbean, Loop, Florida) that move water west in the Caribbean Sea, through the Yucatan Channel, and into the Florida Straits along the southeast coast of the Florida peninsula (Gyory et al. 2012) (Fig. 1). The Mainland pathway predicts that propagules from Caribbean mainland populations recolonized the Florida peninsula. An alternative transport pathway is along the Caribbean islands, which we have termed the Antilles Island pathway. This alternative pathway follows the comparatively weaker Antilles Current that flows to the northwest, east of the Greater Antilles, and eventually joins the Florida Current north of the Bahamas (Rowe et al. 2012) (Fig. 1). The Antilles Island pathway predicts that propagules from Caribbean island populations recolonized Florida via a stepping-stone dispersal pattern along the island chain. These two expansion pathways to Florida differ substantially in the volume of water transported. The Caribbean (21 Sv; Sverdrup, 106 m3 sec-1), Loop (28 Sv), and Florida (30 Sv) Currents transport much more water (Johns et al. 2002) than the Antilles Current (2-7 Sv) (Rowe et al. 2012). However, oceanographic models estimate that the 120 m decrease in sea level associated with the last glacial period reduced water transport via the Florida Current by 4-5 Sv (Ionita et al. 2009, Lynch-Stieglitz et al. 2009). A 8 shallower depth within the Florida Straits may have blocked some water transport and, consequently, led to an increase in the volume of water transported by the Antilles Current (Ionita et al. 2009). Hence, the relative strengths of these two currents have undergone changes since the LGM, which could have impacted R. mangle propagule dispersal patterns. An additional transport pathway that we consider expands upon genetic evidence of LDD between West African and South American R. mangle populations (Cerón-Souza et al. 2010, Takayama et al. 2013). The North Equatorial Current (NEC) is a broad westward flowing current, strengthened by Atlantic trade winds, that originates from the NW coast of Africa (Bischof et al. 2004a). The NEC approaches the Americas east of the Lesser Antilles and feeds both the Guiana and Caribbean currents (Bourlès et al. 1999a). We hypothesize that after the LGM R. mangle propagules originating from populations in NW Africa (Saenger & Bellan 1995, UNEP 2007) were carried by the NEC directly to the islands of the Lesser Antilles where mangroves are presumed to have gone extinct (Woodroffe & Grindrod 1991, Ellison 1996, Nettel & Dodd 2007). If so, then these propagules of African origin may have played a significant role in the recolonization of the Caribbean islands and the extent of gene flow between these two continents may be much more extensive than previously imagined. Objective & Hypotheses The present study explores patterns of R. mangle range expansion following the LGM. Within this context, we test three main hypotheses. 9 1. Rhizophora mangle recolonized the Florida peninsula via the Mainland pathway. This pattern of expansion predicts greater genetic connectivity between Florida and Caribbean mainland populations, and greater genetic differentiation between Florida and Caribbean island populations. Alternative hypothesis: Rhizophora mangle recolonized the Florida peninsula via the Antilles Island pathway. This pattern of expansion predicts greater genetic connectivity between Florida and Caribbean island populations, and greater genetic differentiation between Florida and Caribbean mainland populations. 2. Trans-Atlantic dispersal via the North Equatorial Current (NEC) has occurred from NW Africa to Caribbean island R. mangle populations. The direction and location of the NEC may result in gene flow between these two areas and the contemporary genetic structure of Caribbean island populations may resemble that of a NW African population. 3. Within-population genetic diversity decreases with latitude. This pattern may be the result of range expansion by a small number of initial recruits from low latitude refuge populations and competitive exclusion of subsequent migrants once populations reached high densities. 10 METHODS Collection & DNA isolation A total of 237 Rhizophora mangle trees were sampled from 9 collection sites (referred to as ‘populations’ throughout this manuscript) in the Caribbean, Florida, and West Africa (Fig. 1, Table 1). The distance between these populations ranges from ~250 km (SFL to EFL) to ~7,735 km (WFL to SGL). Leaves were collected from 30 trees within each population, except St. Kitts (n=12) and Senegal (n=15). Sampled trees were at least 20 m apart from each other to avoid resampling the same individual twice. After collection, leaves were dehydrated and stored in silica gel. Genomic DNA was isolated from 200 mg of dry leaf tissue using the DNeasy Plant Mini Kit (Qiagen®) following the standard protocol with modifications (i.e. extended incubation, addition of PVPP to the precipitation buffer, precipitated lysate centrifuged twice). Isolated DNA was stored in a freezer at -20oC until further analyses. Microsatellite analysis Individuals from Panama, Belize, Puerto Rico, the Bahamas, and the three Florida sites were genotyped at seven DNA microsatellite loci, four (RM11, RM19, RM38, RM41) previously developed by Rosero-Galindo et al. (2002) and three (RM05, RM50, RM86) developed by Takayama et al. (2008b). Individuals from St. Kitts and Senegal were genotyped at six of these loci (all except RM11). Therefore, RM11 was included for within population diversity indices (Table 1), but all additional statistical analyses utilized only the six shared microsatellite loci. Initially, we also utilized two additional 11 loci (RM21, RM46) developed by Rosero-Galindo et al. (2002), but these loci were found to be monomorphic for all individuals from Belize, Puerto Rico, and South Florida. Due to the lack of information provided by these loci, they were not pursued further in this study. We used a three-primer protocol (Hauswauldt & Glenn 2003; Nance et al. 2009) for polymerase chain reactions (PCR). Each reaction contained a total volume of 25 µL with 10x PCR buffer, 1.25 µM fluorescently labelled forward primer tag, 1 µM forward primer with an additional sequence at the 5’ end that corresponds to the fluorescently labelled forward primer tag, 2.5 µM unlabeled reverse primer, 0.2 mM dNTPs, 1.5 mM MgCl2, 0.5 U Platinum Taq DNA polymerase (Invitrogen), and 20 ng of genomic DNA. Amplifications were conducted on a 9800 Fast Thermal Cycler (Applied Biosystems) with an initial denaturation at 94 oC for 2 minutes, followed by 28 cycles of denaturation at 94 oC for 30 s, annealing at 57 oC for 59 s, and extension at 72 oC for 59 s, then 8 cycles at 94 oC for 30 s, 53 oC for 59 s, and 72 oC for 59 s to allow the fluorescently labelled tag to anneal to the amplified fragments, and a final extension at 72 oC for 10 minutes. PCR products for up to three microsatellite loci were pseudo-multiplexed (Guichoux et al. 2011) and separated via capillary electrophoresis on an ABI 310 Genetic Analyzer using GeneScan 600 LIZ size standard (Applied Biosystems), then visualized and allele sizes were scored in GeneMapper v.3.7 (Applied Biosystems). Data quality We tested for deviations from Hardy-Weinberg equilibrium (HWE) and linkage disequilibrium (LD) for each population-locus pairwise combination with the program Arlequin v.3.5 (Excoffier & Lischer 2010). Exact tests of HWE were performed with 12 1x106 steps in the Markov chain and 1x105 dememorisation steps. Within each population, LD between loci was evaluated by a likelihood-ratio test with 1.6x104 permutations and five initial conditions for the Expectation-Maximization (EM) algorithm. For these tests, we controlled for type I error inflation associated with multiple comparisons by adjusting for the false discovery rate (FDR) (Benjamini & Hochberg 1995). This approach controls type I error, but not at the expense of increased type II error (Garcia 2003, Nakagawa 2004, Verhoeven et al. 2005). To adjust for the FDR, we calculated adjusted p-values (termed q-values) with the program QVALUE (Storey 2002, Storey & Tibshirani 2003, Storey et al. 2004) that is run with the statistical software R (R Core Team 2013). We further tested for potential genotyping errors with the program MICROCHECKER 2.2.3 (van Oosterhout et al. 2004). When potential errors were identified for population-locus combinations, we utilized the program’s Oosterhout algorithm to calculate adjusted allele and genotype frequencies. We used these calculated frequencies to manually adjust observed (HO) and expected (HE) heterozygosity and inbreeding coefficients (FIS) for populations with potential genotyping errors (see Genetic diversity section). Values were calculated as HO = 1− HO HE # heterozygotes total genotypes , HE = 1 − ∑ki=1 pi 2 , and FIS = (Hartl & Clarke 2007). As the MICRO-CHECKER results indicated potential null alleles for certain population-locus combinations, we calculated a maximum likelihood estimate of null allele frequencies for each population and locus with the expectation maximization algorithm of Dempster et al. (1977) in the program FreeNA (Chapuis & Estoup 2007). We also assessed levels of genotyping errors by randomly selecting 5% of the total individual-locus pairs previously amplified (85 of 1,632 13 individual-locus pairs) to amplify and genotype a second time. We used these repeat amplifications to calculate an overall error rate for this study (see Bonin et al. 2004). Genetic diversity We assessed genetic diversity in terms of the number of polymorphic loci (PL), number of alleles (A), and observed (HO) and expected heterozygosity (HE) with the program Arlequin v.3.5 (Excoffier & Lischer 2010). We also calculated allelic richness (AR) and inbreeding coefficients (FIS) with the program FSTAT 2.9.3.2 (Goudet 2002). Allelic richness was standardized to the minimum sample size and within-population deviations from HWE, indicated by FIS values significantly greater than zero, were evaluated with 1,260 randomizations. Each population with a significant FIS value was further tested for inbreeding while accounting for null alleles with the program INEst (Chybicki & Burczyk 2009). As an additional means of measuring genetic diversity, we determined the number of unique multi-locus genotypes (MLG) within each population with the program Microsatellite Toolkit (Park 2001) and then calculated a measure of within-population genotypic richness (R; Dorken & Eckert 2001) which varies from 0 (all trees have the same MLG) to 1 (all trees have a distinct MLG). Population clustering We utilized the Bayesian clustering program InStruct (Gao et al. 2007) to estimate population structure among the nine sampled populations. InStruct is analogous to the widely used program STRUCTURE (Pritchard et al. 2000), but allows for departures from HWE and partial inbreeding. STRUCTURE assumes individuals are either fully outcrossing or haploid, so applying this algorithm to partially selfing species can produce spurious results (Gao et al. 2007). As R. mangle is capable of self- 14 fertilization and we find deviations from HWE in certain populations (see Results section), we used InStruct for this analysis. Using the multilocus genotypes of each sampled individual, InStruct determines the most likely number of population clusters (K) within the data set and then assigns each genotyped individual to 1+ of these clusters based upon allele frequencies and estimated selfing rates, without a priori knowledge of the geographic location of each individual. Using the admixture model, a preliminary analysis included five independent runs at each K value from 1 to 9. Based on run lengths from other published studies, each of these runs was 5x105 Markov chain Monte Carlo (MCMC) iterations after an initial burn-in of 2.5x105 steps with a thinning interval of ten iterations. To determine the most likely K value, we used the Deviance Information Criteria (DIC) which performs better than other popular approaches (Gao et al. 2011). At this most likely K value, we ran five longer independent chains of 1x106 MCMC iterations after a 5x105 step burn-in. We averaged the resulting matrices of individual membership coefficients (Q-matrices) across these longer runs and calculated the average pairwise similarity of these matrices (H’) to quantify run consistency with the program CLUMPP (Jakobsson & Rosenberg 2007) using the FullSearch algorithm. Although the FullSearch algorithm is the slowest of three potential options within the program CLUMPP, Jakobsson & Rosenberg (2007) found that it will always determine the optimal alignment of clusters across multiple runs. The averaged Q-matrix was then visualized with the program DISTRUCT (Rosenberg 2004). Mutation models Prior to calculating levels of among population genetic differentiation, we utilized an allele size permutation test (Hardy et al. 2003) to determine whether variation in allele 15 sizes (i.e. stepwise mutations) among our sampled populations is an informative means of quantifying population differentiation compared to the effects of migration and genetic drift. The Stepwise Mutation Model (SMM, Kimura & Ohta 1978) assumes that mutation rate is the major determinant of genetic structure and, therefore, utilizes differences among allele fragment lengths to determine levels of differentiation among populations. The index of genetic differentiation RST (Slatkin 1995) assumes the SMM. In contrast, the Infinite Allele Model (IAM, Kimura & Crow 1964) assumes that more recent processes (i.e. migration and genetic drift) determine levels of genetic structure and utilizes allele identity to determine population differentiation. The widely used index of genetic differentiation FST (Wright 1965) assumes the IAM. The program SPAGeDi version 1.4 (Hardy & Vekemans 2002) compares the multi-locus observed RST value (before permutation) to the distribution of permutated RST values (ρRST) calculated by randomly reassigning allele sizes within each locus. If >5% of the ρRST values are larger than the observed RST, the null hypothesis that FST = RST is not rejected. This indicates that variation in allele sizes (RST) is not an informative means of quantifying population differentiation compared to allele identity (FST). Thus, FST will likely will be a better indicator of genetic differentiation because stepwise mutations have not significantly contributed to population differentiation compared to migration and genetic drift, as well as the high variance associated with RST estimates (Hardy et al. 2003). After modifying our data set from allele fragment lengths in base pairs to the number of repeat units, we ran a series of 20,000 permutations for all nine sampled populations, the subset of five populations along the Mainland pathway, and the subset of six populations along the Antilles Island pathway. 16 Genetic structure We evaluated genetic structure by analysis of molecular variance (AMOVA) (Excoffier et al. 1992) with the program Arlequin v.3.5 (Excoffier & Lischer 2010) assuming the IAM and the SMM by using FST and RST coefficients, respectively. We conducted an AMOVA with three hierarchical levels (among groups, among populations within groups, and within populations). Groups consist of the population clusters defined by the clustering analysis in the program InStruct. Because the results of this analysis differed for the IAM and SMM (see Results section), we performed an additional set of AMOVA including only those sampled populations along the Mainland and Antilles Island pathways, respectively. We included these additional analyses to help us better understand these contradictory results. In addition, we estimated levels of genetic differentiation between all population pairs with FST and RST coefficients in Arlequin v.3.5 (Excoffier & Lischer 2010). Significance levels for these analyses were determined with 20,000 permutations. We calculated FDR adjusted p-values for all pairwise population FST and RST values as described earlier (see Data Quality section) although this did not change the number of significant differences found prior to these adjustments. To further visualize genetic structure among the nine R. mangle populations, we constructed a neighbor-joining (NJ) tree and performed a principal coordinate analysis (PCoA). With the program Microsatellite Toolkit (Park 2001), we calculated allele frequencies within each population. For populations with potential genotyping errors, we used the estimated values from MICRO-CHECKER (see Data Quality section) to manually adjust these allele frequencies. These frequency data were input into the program POPTREE2 (Takezaki et al. 2010) to visualize genetic relationships among the 17 nine sampled populations by generating an unrooted neighbor-joining (NJ) tree with pairwise DA genetic distances (Nei et al. 1983). Takezaki and Nei (1996, 2008) found DA genetic distance to be more efficient than other measures in obtaining the correct tree topology from microsatellite data. We determined significance levels for the best tree topology with 1x104 bootstrap replicates. As an additional means of visualizing population differentiation, we performed a PCoA with Nei’s genetic distances (Nei 1972) calculated and plotted with the program GenAlEx 6.5 (Peakall & Smouse 2012). Genetic differentiation over geographic distances We tested for a pattern of isolation by distance along both the Mainland and Antilles Island pathways with two Mantel (1967) tests of correlation between matrices of the previously calculated pairwise DA genetic distances and geographic distances between each pair of sampled populations in the program Arlequin v.3.5 (Excoffier & Lischer 2010). Significance levels were determined with 20,000 permutations. Because R. mangle propagules float passively in the water, we calculated geographic distances between each pair of populations as the distance along the coastline and/or the track of the proposed dispersal pathway in Google Earth 7.1.2.2041. We fit linear regression lines to the corresponding figures for graphical representation. Estimates of historic and contemporary migration rates We estimated historic and more recent gene flow along the Mainland and Antilles Island pathways with the programs Migrate 3.2.1 (Beerli & Felsenstein 1999, 2001) and BayesAss3 (Wilson & Rannala 2003), respectively. Migrate 3.2.1 estimates mutationscaled historical effective population sizes (Θ = 4Neµ) and migration rates (M = m/µ) using a coalescence approach (Beerli & Felsenstein 1999). We made numerous attempts 18 to estimate these parameter values for each of the eight sampled populations along the two dispersal pathways, but many of the final estimates did not converge (i.e. large 95% confidence intervals) even after lengthy run times. Therefore, we ultimately estimated these values for four population clusters: Mainland (Panama, Belize), Florida (West, South, East Florida), the Bahamas, and Caribbean Islands (St. Kitts, Puerto Rico). These groupings reflect the results of the InStruct analysis with the exception of the Bahamas being analyzed as a separate population cluster. Based on our findings of extensive admixture within the Bahamas population (see Results section), we determined that analyzing this island as a separate population cluster would provide the most detail possible of historic gene flow patterns along the proposed pathways. We used the maximum likelihood approach (Beerli & Felsenstein 1999, 2001) and an a priori migration model to infer the post-LGM recolonization history of this species along the two proposed dispersal pathways (see Fig. 7). Based on ocean circulation patterns discussed in the Introduction, the migration model allows for dispersal from the Caribbean mainland to Florida (i.e. the Mainland pathway) and from the islands of St. Kitts / Puerto Rico to the Bahamas and then to Florida (i.e. the Antilles Island pathway). Also, the model allows for dispersal from the islands of St. Kitts / Puerto Rico to the Caribbean mainland and vice versa, as well as dispersal from Florida to the Bahamas. All runs used the Brownian motion approximation, allowed for varying mutation rates among loci, and did not include a distance matrix between population clusters. After an initial burn-in of 1x104 steps, preliminary runs consisted of 10 shortchains (1x103 recorded steps) and 3 long-chains (1x104 recorded steps), both at an increment of 100 steps, across the six shared microsatellite loci. We used uniform priors 19 for both Θ (0, 100, 10) and M (0, 10000, 1000) and conducted three independent runs, each with a different initial seed number to verify that results were consistent across runs. These initial runs resulted in comparatively consistent parameter values (Θ, M), so we used the results from the run with the highest maximum likelihood estimate as starting values for our final, longer runs. These longer runs consisted of 10 short-chains (1x104 recorded steps) and 3 long-chains (1x105 recorded steps), both at an increment of 100 steps, after an initial burn-in of 1x104 steps. For each locus, a total of 4x107 genealogies were visited. To increase MCMC efficiency, we used a heating scheme (1, 1.5, 3, 1x105) that runs four parallel chains and swaps between them during the analysis. We conducted three independent runs, each with a different initial seed number. The resulting parameter values were again comparatively consistent across runs and we present the results from the run with the highest maximum likelihood estimate. BayesAss3 (BA3) is a Bayesian MCMC method that estimates recent migration rates over the last several generations by using assignment methods (Manel et al. 2005) and does not assume that sampled populations are in Hardy-Weinberg equilibrium (Wilson & Rannala 2003). The program does, however, assume that migration rates are relatively low, which we expect to be true for our sampled populations as they are separated by large water bodies over relatively long distances. Also, previous researchers found convergence problems with the underlying algorithm (Faubet et al. 2007, Meirmans 2014); to address potential issues with this program, we adhered to recommendations published by Meirmans (2014) when possible. For this analysis, we were able to estimate recent migration rates for all pairwise combinations of the eight sampled populations along the two hypothesized dispersal pathways to the Florida 20 peninsula. We used the program Formatomatic (Manoukis 2007) to convert our genotype data to the BA3 input file format. Each run consisted of 1x107 MCMC iterations, with the first 1x106 discarded as a burn-in, and sampling every 100 iterations. We conducted ten independent runs, each with a different initial seed number to verify that results were consistent across runs. To obtain optimal acceptance rates, between 20-60% (Rannala 2007), MCMC mixing parameters for migration rates, allele frequencies, and inbreeding coefficients were adjusted to 0.25, 0.80, and 1.0, respectively. These adjustments resulted in acceptance rates of 30%, 27%, and 43%, respectively. With the statistical software R (R Core Team 2013), we used a script provided by Meirmans (2014) to calculate the Bayesian deviance for each independent run and our final results correspond to the run with the lowest deviance value. Effect of latitude on genetic diversity We tested for a pattern of reduced genetic diversity within R. mangle populations with latitude by means of separate linear regressions in the program SAS (version 9.2). We regressed levels of within population genetic diversity (i.e. allelic richness, observed heterozygosity) on the northern latitude corresponding to each sampled population. 21 RESULTS Data quality Expected heterozygosity is greater than observed heterozygosity for all seven polymorphic loci (Table 2). Observed heterozygosity per locus varies from 0.22 (RM19) to 0.49 (RM05). Significant deviations from Hardy-Weinberg equilibrium (HWE) vary from zero loci in five populations (SGL, StK, BAH, EFL, WFL) to 3 loci in two populations (PAN, BLZ) after false discovery rate (FDR) corrections. In total, we find these population-locus deviations from HWE at a frequency of 0.13 (8 of 61; Table 3). Evidence of linkage disequilibrium (LD) for population-locus pairs is found at a frequency of 0.03 (6 of 177) after FDR corrections (Table 4). MICRO-CHECKER finds evidence for potential stutter and null alleles at frequencies of 0.08 (5 of 61) and 0.15 (9 of 61), respectively (Table 5). However, there is not a consistent pattern of deviation from HWE, LD, or potential genotyping errors for a particular locus, or pair of loci, to suggest a systematic bias across all sampled populations. Estimated null allele frequencies per population range from 0.01 (SGL) to 0.10 (PR), and per locus from 0.02 (RM-50) to 0.12 (RM-19) (Table 6). Across all population-locus combinations, null alleles are estimated at a frequency of 0.05 and, at this frequency, should not introduce substantial bias to our analyses (Dakin & Avise 2004, Carlsson 2008). Repeat amplifications of a random subset of our samples (5% of total individual-locus pairs) finds three genotyping errors out of a total of 121 allele comparisons (two individuals expressed an extra allele, one lost an allele) and an estimated error rate of 2.5% (3 errors 22 out of 121 comparisons). These three genotypes were removed from the dataset for subsequent analyses. As these previous analyses indicate that genotyping errors are neither systematic nor present at high frequencies within our data set, we use all seven loci to quantify levels of within population genetic diversity and the six shared loci in all other statistical analyses. We also, whenever possible, adjust allele and genotype frequencies with estimates from MICRO-CHECKER to account for potential genotyping errors. Because we do detect deviations from HWE within certain populations, we attempt to utilize analyses that do not make this assumption. Genetic diversity The level of genetic diversity is low across seven polymorphic loci, with a total of 35 alleles among 237 individuals. Alleles per locus range from 2 (RM 11, 05) to 9 (RM 41) and average allelic richness is 2.47, with a range from 1.97 (StK) to 3.00 (HS). The number of polymorphic loci varies by population, with 2 of 6 loci in St. Kitts, 4 of 6 in Senegal, 5 of 7 in Puerto Rico, and all seven loci are polymorphic in the remaining 6 populations. The proportion of distinct multi-locus genotypes (MLG) per population (i.e. genotypic richness) varies from 0.55 in St. Kitts (7 MLG in 12 individuals) and 0.66 in Belize (20 MLG in 30 individuals) to 1.00 in Panama and East Florida (all 30 individuals possess unique MLG). Private alleles are present in all but two of the collection sites (BAH & SFL). The frequency of private alleles is low (≥0.05), with the exception of one allele in St. Kitts (0.32) and another in Senegal (0.12). Inbreeding coefficients (FIS) range from 0.02 in Senegal to 0.26 in Puerto Rico. Within four populations (PAN, BLZ, PR, SFL) FIS values are significantly greater than zero, suggesting an excess of homozygosity 23 and deviation from HWE. However, after null alleles are accounted for, only two of these populations (PR, SFL) still possess significantly positive FIS values. Population clustering For the preliminary clustering analysis in the program InStruct, DIC values increase substantially from K=1-3, appear to reach a relative plateau at K=3, and then continue to increase much more gradually until reaching the highest DIC value at the maximum number of clusters at K=9 (Fig. 2A). Increasing K from 2 to 3 results in ∆DIC = 25%; whereas, continuing to increase K further never results in a ∆DIC >6% (Fig. 2B). Therefore, because of the comparatively minor rate of change after K=3, we accept K=3 as the most likely number of population clusters, an approach suggested by Durand et al. (2009) and François & Durand (2010). At K=3, we average individual membership coefficients across five additional independent runs of longer duration than the preliminary analysis and the average pairwise similarity (H’=0.998) indicates that these runs are highly congruent. All of our sampled populations are assigned to one of these three clusters with a probability ≥85%, except for the Bahamas (65%). Of the 237 genotyped individuals in this study, 203 (86%) are assigned to one of these three clusters with a probability ≥85%. Within populations, >85% of the sampled individuals are assigned to a cluster with a probability ≥85%, except Panama (70%) and the Bahamas (40%). If K=4 had been accepted as the solution, the Bahamas would have separated out as a discrete population cluster. The three tightly defined clusters coincide with the geographical location of our sampled populations and delineate this species into three genetically differentiated population clusters (Fig. 3A). 24 1. Caribbean mainland (i.e. Panama & Belize) individuals are assigned to the Blue Cluster, with some connectivity to the other clusters within the region. 2. Florida individuals are assigned to the Orange Cluster. West and South Florida show almost no connectivity to the other two clusters; whereas, East Florida shows low, but comparatively higher levels of admixture. 3. Caribbean island (i.e. St. Kitts, Puerto Rico, the Bahamas) and West Africa (i.e. Senegal) individuals are assigned to the Yellow Cluster. With the exception of the Bahamas which shows considerable admixture, the other three populations show almost no connectivity with the other clusters. Mutation models An allele permutation test (Hardy et al. 2003) allows us to assess the contribution of stepwise mutations compared to migration and genetic drift to population differentiation. Among all nine sampled populations, the observed RST (0.67) is significantly greater than the permutated RST (pRST = 0.35) (p=0.001); therefore, the null hypothesis (FST = RST) is rejected. This result indicates that stepwise mutations have contributed to genetic differentiation among our nine sampled populations and, thus, RST is an informative means of quantifying genetic differentiation among these sampled populations. This pattern is expected at larger scales, such as the present study, because geographically distant populations may have diverged for a sufficiently long time and/or currently exchange migrants at a considerably low rate (i.e. ≤ the mutation rate) (Hardy et al. 2003). This result does not allow RST to be discarded in favor of FST; instead, we present both values for further genetic structure analyses. Incidentally, we find that 25 pairwise FST values are significantly correlated with RST values (r = 0.58, P<0.001, SAS 9.2). Interestingly, the contribution of stepwise mutations varies along the two dispersal pathways to Florida. Among populations along the Mainland pathway (i.e. PAN, BLZ, WFL, SFL, EFL) observed RST (0.27) is not significantly greater than the pRST (0.36) (P=0.745), which indicates that stepwise mutations have a negligible effect and that migration and genetic drift are primarily responsible for the observed differentiation among Caribbean mainland and Florida populations along the comparatively stronger ocean currents of the Mainland pathway. In contrast, among populations along the Antilles Island pathway (i.e. StK, PR, BAH, EFL, SFL, WFL) observed RST (0.62) is significantly greater than pRST (0.35) (P=0.007). This result indicates that stepwise mutations have a non-negligible effect on population differentiation among Caribbean island and Florida populations, and that migration rates are significantly low and divergence times are significantly long along the Antilles Island pathway to the Florida peninsula. Genetic structure The three hierarchical level AMOVA (Table 7) detects significant differentiation among the three population clusters defined by the InStruct analysis for both the IAM (FCT = 0.34, P<0.05) and the SMM (RCT = 0.17, P<0.05). However, the distribution of genetic variation differs for the two mutation models. Based on the IAM, most genetic variation is within populations (57%), while based on the SMM most genetic variation is among populations within groups (51%). These contradictory results are not surprising, considering the results of the allele permutation test which indicate that different 26 processes (i.e. migration and drift versus stepwise mutations) contribute differently to the observed patterns of genetic differentiation along the Mainland and Antilles Island pathways, respectively. An additional three hierarchical level AMOVA for populations along the Mainland pathway indicates a similar distribution of genetic variation for both the IAM and the SMM, with most genetic variation within populations for both models (63% and 62%, respectively). Whereas, an additional three hierarchical AMOVA for populations along the Antilles Island pathway indicates a different distribution of genetic variation for the IAM and the SMM, with most genetic variation within populations for the IAM (52%) and among populations within groups for the SMM (52%). The results of these AMOVA corroborate the findings of the allele permutation test as the distribution of genetic variation is relatively the same for both the IAM and SMM along the Mainland pathway (i.e. stepwise mutations have not significantly contributed to genetic differentiation), but the distribution of genetic variation is different for the IAM and SMM along the Antilles Island pathway (i.e. stepwise mutations have significantly contributed to genetic differentiation). Pairwise FST comparisons between populations range from 0.04-0.67, have lower variance (SD=0.17), and all combinations are significantly different (q<0.05); whereas, pairwise RST comparisons range from 0.00-0.94, have higher variance (SD=0.33), and 33 of 36 combinations are significantly different (q<0.05) (Table 8). Non-significant RST values correspond to West Florida - South Florida, South Florida – East Florida, and surprisingly Senegal – St. Kitts. The non-significant result for Senegal – St. Kitts should be viewed with caution, however, as fewer individuals were sampled from these populations (Senegal, n=15; St. Kitts, n=12). 27 The NJ tree constructed with DA genetic distances (Fig. 4) highlights the significant genetic differentiation among the nine sampled R. mangle populations, but the comparatively greater genetic connectivity between the Caribbean mainland and Florida populations. At one extreme, West Africa and the Caribbean island populations of St. Kitts and Puerto Rico cluster together, while the Caribbean mainland and Florida populations share the other extreme. The Bahamas population is at a position intermediate to all other populations. The PCoA (Fig. 5) provides additional support for a separation into three discrete population clusters, as indicated by the InStruct analysis, with the Bahamas again located at an intermediate position between the three population clusters. Genetic differentiation over geographic distance Mantel tests indicate a significant relationship between genetic and geographic distance along the Antilles Island pathway (r2 = 0.90, P=0.006, Fig. 6A), but not along the Mainland pathway (r2 = 0.39, P=0.088, Fig. 6B). Genetic distance, therefore, cannot be explained solely by geographic distance along the Mainland pathway. Instead, it is highly likely that an additional factor influences genetic distance among Caribbean mainland and Florida populations. Estimates of migration rates As predicted, estimates of historic migration rates from the program Migrate 3.2.1 indicate that the Mainland pathway was the primary source of gene flow to the Florida peninsula (Fig. 7). The historic migration rate along the Antilles Island pathway from St. Kitts / Puerto Rico to the Bahamas (M = 4.52) is greater than along the Mainland pathway from the Caribbean mainland to the Florida peninsula (M = 3.16), but gene flow 28 ceases almost entirely along the last portion of the Antilles Island pathway from the Bahamas to Florida (M = 0.17). As a result, the Antilles Island pathway appears to have transported propagules from the source populations of St. Kitts / Puerto Rico to the Bahamas, but then contributed very little past the Bahamas to the Florida peninsula. Surprisingly, substantial migration is also found from Florida to the Bahamas (M = 6.30) and from the Caribbean mainland to the Bahamas (M = 2.12). Thus, the Bahamas appears to be a location which receives gene flow from Florida, St. Kitts / Puerto Rico, and the Caribbean mainland, but little gene flow from the Bahamas reaches other populations. Estimated historic effective population sizes support postglacial expansion of R. mangle from more equatorial regions to higher latitudes. Population sizes are larger for lower latitude populations that presumably persisted during the LGM or were recolonized earlier during the expansion process (Caribbean mainland, Θ=1.56; St. Kitts / Puerto Rico, Θ=1.36). In contrast, population sizes are significantly lower (i.e. non-overlapping 95% confidence intervals) for higher latitude populations that were recolonized later during the expansion process (Florida Θ=1.01; the Bahamas Θ=0.39). Estimates of recent migration rates in the program BayesAss3 indicate that there is contemporary gene flow (i.e. over the last several generations) between populations within certain population clusters defined by the InStruct analysis, but not between populations in different clusters (Table 9). In the Caribbean Mainland population cluster, an estimated 16% (± 11%) of individuals from Panama are migrants derived from Belize. In the Florida population cluster, an estimated 11% (± 8%) of South Florida are from West Florida, and an estimated 18% (± 11%) of East Florida are from South Florida. There is no evidence of contemporary gene flow among Caribbean island populations. 29 Effect of latitude on genetic diversity There is no significant pattern of decreasing allelic richness (r2 = 0.003, P=0.88) or observed heterozygosity (r2 = 0.044, P=0.59) with increasing latitude (Fig. 8). Instead, populations from the Caribbean mainland (i.e. Panama, Belize), East Florida, and the Bahamas have comparatively higher values for both measures of genetic diversity compared to all other sampled populations. 30 DISCUSSION The principal objective of this study is to elucidate the relative importance of three postglacial Rhizophora mangle recolonization pathways in shaping the genetic structure of this species within the Caribbean and Florida and to build upon the growing body of knowledge about the population genetic structure of this species at different points across its distributional range. Our results indicate that the Mainland pathway, from the Caribbean mainland to the Florida peninsula, is the primary dispersal route that led to the postglacial recolonization of the Florida peninsula. Surprisingly, Florida populations are highly differentiated from the Caribbean mainland source populations (i.e. Panama, Belize) even though the Florida peninsula was likely recolonized only ~3-4 kya (Davis 1940, Scholl et al 1964). We also find evidence for long distance dispersal (LDD) across the Atlantic Ocean, likely via the North Equatorial Current (NEC) between a population at the northern extreme of this species’ range in Africa (Saenger & Bellan 1995, UNEP 2007) and populations along the Caribbean Island Chain. The genetic structure of these Caribbean island populations (i.e. St. Kitts, Puerto Rico) is more similar to that of an Africa population (i.e. Senegal) than to that of Caribbean mainland populations (i.e. Panama, Belize). Unexpectedly, we find a high level of admixture within a population from the island of San Salvador, in the Bahamas, likely because of gene flow from both the Mainland and Antilles Island pathways to this island. Lastly, diversity measurements indicate that latitude does not have a significant effect on population genetic diversity for the nine R. mangle populations in this study. 31 Hypothesis 1: Florida recolonization pathways When comparing two dispersal pathways to the Florida peninsula there is a clear pattern of greater genetic connectivity along the Mainland pathway. Estimates of pairwise genetic differentiation (Table 8) and DA genetic distances (Fig. 6) indicate lower divergence between Florida and potential source populations along the Caribbean mainland when compared to potential source populations along the Caribbean islands (i.e. St. Kitts, Puerto Rico). A neighbor-joining tree (Fig. 4) provides a visual representation of the comparatively lower genetic distance between populations from Florida and the Caribbean mainland compared to all other populations sampled in this study. Thus, the Mainland pathway is likely the primary dispersal pathway that led to the recolonization of the Florida peninsula following the Last Glacial Maximum (LGM). The comparatively greater strength of the ocean currents along the Mainland pathway versus the Antilles Island pathway is presumably the reason why the former pathway has contributed more to the current genetic landscape on the Florida peninsula. Propagules originating from Caribbean mainland forests were likely transported northward along the Mainland pathway by the Caribbean Current (21 Sv), then to the Florida Straits via the Loop Current (28 Sv), and finally along the SE coast of the Florida peninsula by the Florida Current (30 Sv) (Johns et al. 2002). These three currents are substantially stronger than the Antilles Current which flows NW along the Greater Antilles (2-7 Sv) (Rowe et al. 2012). Dispersal along the Mainland pathway to Florida does, however, vary by location along the peninsula as evidenced by estimates of pairwise genetic differentiation (Table 8), DA genetic distances and a non-significant pattern of isolation by distance along the 32 Mainland pathway (Fig. 6B). These analyses indicate greater dispersal to the East Florida population although this location is geographically the farthest from the Caribbean mainland (see Fig. 1). A Bayesian clustering analysis in the program InStruct (Fig. 3) and the neighbor-joining tree (Fig. 4) corroborate this finding as East Florida shows comparatively greater connectivity with the Caribbean mainland compared to the other two Florida populations. This observed pattern is likely because of the topography of the Florida peninsula and the location of the ocean currents along the Mainland pathway. The shallow continental shelf off the west coast of Florida maintains the aforementioned currents of the Mainland pathway far offshore of the west and southwest coasts of the peninsula, but these same waters are later funneled through the Florida Straits towards the Florida Keys and then northward along the southeast coast of Florida (Ichiye et al. 1973). As a result, propagules transported by these currents would rarely be expected to reach west and southwest Florida, but would presumably reach the southeast coast much more frequently. Populations located closer to the ocean currents of the Mainland pathway (e.g. East Florida) would, therefore, have experienced greater gene flow from Caribbean mainland populations following the LGM, while populations farther from this pathway would have experienced greater isolation (e.g. West, South Florida). A similar pattern of greater genetic exchange among populations located along regional ocean currents also exists for Indonesian populations of Rhizophora apiculata (Yahya et al. 2013), which produces propagules similar to those of R. mangle (Tomlinson 1986). As post-LGM expansion of R. mangle likely occurred via progressive founding events as climate gradually became favorable for recruitment (Hewitt 1996, 2000), we hypothesize that other areas located along the Mainland pathway, such as the Yucatan peninsula, NW 33 Cuba and the Florida Keys, may have acted as stepping stones between Caribbean mainland and East Florida populations. Characterization of the genetic structure of R. mangle populations from these additional areas along the Mainland pathway would address this hypothesis. Although our findings indicate that the Florida peninsula was recolonized primarily by propagules transported by the Mainland pathway, Florida R. mangle populations have diverged substantially from Caribbean mainland populations (Fig. 3, 5) since the peninsula was recolonized ~3-4 kya (Davis 1940, Scholl et al 1964). One potential explanation for this degree of population divergence is that dispersal to Florida from other parts of the region is dependent on stochastic events. Post-LGM recolonization of the Florida peninsula likely began with a small number of initial recruits transported long distances from lower latitude populations. Subsequent dispersal to the peninsula and/or successful establishment must be rare, because gene flow has not been sufficient to prevent genetic differentiation from these low latitude source populations. Propagules may continue to reach Florida, but contribute very little to the overall gene pool because of competitive exclusion (Waters 2011, Waters et al. 2013). Once Florida populations became established, subsequent migrants may have encountered very little open space and had to compete with an overwhelming number of locally adapted propagules. In either case, a combination of initial founder events and the ability of this species to both self-fertilize and reproduce at a young age (Proffitt & Travis 2010) is likely the reason for the significant population divergence between Florida and Caribbean mainland R. mangle populations over the relatively short time period since the postglacial recolonization of the Florida peninsula. 34 Contrary to our alternative hypothesis, we do not find evidence for dispersal along the Antilles Island pathway to Florida. Instead, the InStruct analysis indicates genetic connectivity along the Antilles Island pathway, but not past the Bahamas to the Florida peninsula (Fig. 3). Estimated historic migration rates support genetic connectivity from the islands of St. Kitts and Puerto Rico to the Bahamas (M = 4.52), but almost no subsequent migration from the Bahamas to Florida (M = 0.17) (Fig. 7). The significant pattern of isolation by distance along the Antilles Island pathway further indicates limited dispersal from the Caribbean islands to Florida (Fig. 6A). Based on these analyses, dispersal along the Antilles Island pathway likely contributed to the recolonization of the island of San Salvador in the Bahamas, but did not contribute significantly to the recolonization of the Florida peninsula. Recolonization of Bahamian islands, such as San Salvador, occurred after the LGM when the strength of the Antilles Current is estimated to have been greater than at present due to a substantially lower sea level (Ionita et al. 2009). This transient increase in the Antilles Current presumably resulted in greater dispersal rates along the islands and an increased probability of propagules from Caribbean island populations farther south reaching the Bahamas during the initial recolonization period of these islands. However, during this same time period, estimated water transport along the Florida Current was still considerably greater than the Antilles Current (Ionita et al. 2009, Lynch-Stieglitz et al. 2009). Therefore, the south-north direction of the Florida Current may have always acted as a barrier to propagule dispersal from the Bahamas to the Florida peninsula. An unexpected finding from this study is the high level of admixture within the Bahamas population from the island of San Salvador (Fig. 3). Based upon the 35 predominant ocean currents within this region, we predicted that propagules transported by the Antilles Island pathway would recolonize this island population and we did not expect gene flow from the Caribbean mainland or Florida to the Bahamas. Surprisingly, estimates of genetic differentiation between Caribbean mainland populations (i.e. Panama, Belize) and San Salvador is comparable to that between the Caribbean mainland populations and East Florida (Table 8). Moreover, estimates of historic migrate rates (Fig. 7) indicate substantial gene flow from both the Caribbean mainland (M = 2.12) and Florida (M = 6.30) to this Bahamian island, but very little gene flow from the Bahamas to Florida (M = 0.17). This poses the question: How did propagules from Caribbean mainland and Florida populations reach this island in the Bahamas? One potential explanation is that our proposed Mainland pathway extends past Florida and reaches the islands of the Bahamas. Ocean dispersal simulations show that particles released from SE Florida in August-September are carried northward by the Florida Current into the West Atlantic, with a number of these particles drifting to the southeast and reaching the islands of the Bahamas (Putman & He 2013). Rhizophora mangle propagules in Florida generally abscise from paternal trees in August-September (D.J. Devlin, personal observation) and presumably could be transported by these same ocean currents to the Bahamas. Another potential explanation is dispersal from Caribbean mainland populations to the island of Cuba, where expansion could occur eastward along the northern coast, followed by northward transport to both SE Florida and the islands of the Bahamas. Cactus species from the genus Harrisia experienced a similar pattern of expansion, with initial colonization of west Cuba, expansion along the northern coastline to east Cuba, and then dispersal to neighboring islands in the Greater Antilles, including 36 the Bahamas (Franck et al. 2013). Characterizing the genetic structure of additional Bahamian and Cuban populations will be necessary to better understand the recolonization history of R. mangle on these islands. Hypothesis 2: West Africa to the Caribbean islands We find the genetic structure of populations from the islands of St. Kitts and Puerto Rico to be similar to that of the West African population of Senegal. A Bayesian clustering analysis in the program InStruct groups all Caribbean island populations with Senegal (Fig. 3) and both the neighbor-joining tree (Fig. 4) and PCoA (Fig. 5) indicate genetic connectivity between Senegal and the Caribbean islands of St. Kitts and Puerto Rico. Long distance dispersal (LDD) from NW Africa to these island populations, a distance of ~5,000 km, likely occurs via the North Equatorial Current (NEC). The NEC flows westward from NW Africa, off the coast of Senegal, directly to the Lesser Antilles (Bourlès et al. 1999b, Bischof et al. 2004a). An alternative explanation would be dispersal from these Caribbean islands to West Africa via the North Equatorial Countercurrent (NECC), but this seems less probable because the NECC is located much farther south than the sampled populations in this study (Bischof et al. 2004b). TransAtlantic dispersal along the NEC must have taken place relatively recently (i.e. postLGM) because mangroves are presumed to have gone extinct on many Caribbean islands during the last glacial cycles due to a combination of arid conditions and a drop in sea level (Woodroffe & Grindrod 1991, Ellison 1996, Nettel & Dodd 2007). Therefore, it is possible that West African propagules were among the first to recolonize certain Caribbean islands. If northward dispersal from South America to the islands of the Lesser 37 Antilles were not common, then initial founding propagules of West African origin may have colonized, reproduced, and occupied most, if not all, of the available mangrove habitat on these islands over a fairly short period of time. This pattern of colonization would explain our observed similarities in the contemporary genetic structure of Caribbean island populations and an African population. This scenario seems plausible as water entering the Caribbean basin flows west to east (Johns et al. 2002) and may impede south to north gene flow from South America to Lesser Antilles populations. Moreover, the islands of the Lesser Antilles possess relatively small areas that mangroves can inhabit (Imbert et al. 2000, Angelelli & Saffache 2013), so even a few initial founding propagules from West Africa could relatively quickly occupy a significant portion of the available habitat. Although some caution is warranted as sample sizes are considerably smaller for both the Senegal (n=15) and St. Kitts (n=12) populations, we feel that more extensive sampling would not likely substantially change the pattern of genetic connectivity described in this study. First, the Puerto Rico population consists of a sample size equivalent to our other populations (n=30) and demonstrates a genetic structure more similar to these less extensively sampled populations than to the other sampled populations (Fig. 3, 4, 5). Second, both Senegal and St. Kitts were generally characterized by only 1-2 frequent alleles at each genotyped locus and a small number of low frequency alleles. If more individuals were sampled, we may have encountered more of these uncommon alleles, but this would probably not modify our characterization of the overall genetic structure of these populations. 38 Genetic evidence indicates LDD of R. mangle propagules between West African and South American populations (Cerón-Souza et al. 2010, Takayama et al. 2013) most likely via the South Equatorial Current (SEC). Our study expands our knowledge regarding trans-Atlantic R. mangle dispersal patterns by exploring dispersal along the North Equatorial Current (NEC) from NW Africa to the Caribbean Island Chain. Our data suggest that LDD of propagules across the Atlantic Ocean occurs often enough to have played an important role in recolonizing certain Caribbean islands. However, the question still remains as to whether there are two separate pathways connecting West Africa and the Neotropics, the SEC (West Africa to South America; Cerón-Souza et al. 2010, Takayama et al. 2013) and the NEC (NW Africa to the Caribbean Islands; this study), or there is simply one broad equatorial dispersal pathway. A more extensive sampling regime and the use of additional types of molecular markers may be necessary to better understand the extent of connectivity between R. mangle populations separated by the Atlantic Ocean. Hypothesis 3: Genetic diversity with Latitude Contrary to expectation, we do not find a significant pattern of decreasing genetic diversity with latitude (Table 1, Fig. 8). Genetic diversity is greatest within the Caribbean mainland populations of Panama and Belize. Observed values are relatively similar to other R. mangle populations from the center of this species’ range in Pacific Colombia (AR = 4.3-5.7, Ho = 0.39-0.64; Arbeláez-Cortes et al. 2007), Pacific and Atlantic Panama (5.5-11.7 alleles locus-1; Ho = 0.26-0.57, Cerón-Souza et al. 2012), and Pacific Nicaragua (AR = 5.9-6.9, Ho = 0.32-0.78; Bruschi et al. 2013). We find lower diversity at higher 39 latitudes (25-27o N) within South and West Florida populations, but we also find comparable values within lower latitude populations from Senegal (13o N) and Puerto Rico (17o N). Lowest genetic diversity is present within the island population of St. Kitts (17o N) with values comparable to populations above 20o N on the Pacific coast of Mexico (AR = 1.3-2.5, Ho = 0.01-0.4; Sandoval-Castro et al. 2012) and above 20o S in Brazil (AR = 1.25-1.37, Ho = 0.03-0.12; Pil et al. 2011). Surprisingly, we find comparatively higher genetic diversity within higher latitude populations from the Bahamas (23o N) and East Florida (27o N). The latter population possesses levels comparable to the potential LGM refuge population of Panama. A possible explanation for these observed values may be the relative sizes of the sampled R. mangle forests. Island populations typically harbor lower genetic diversity than their mainland counterparts due to smaller sizes and isolation that can prevent the accumulation of greater genetic diversity (Frankham et al. 2002). Areas of suitable mangrove habitat along both the Caribbean mainland and Florida peninsula are much more extensive than their counterparts on Caribbean islands (Spalding et al. 2010) and, as a result, may have the potential to accumulate greater genetic diversity even at higher latitudes. This same pattern may also be the reason for the difference in genetic diversity within the East Florida versus West Florida populations. East Florida mangrove forests are much more continuous than their counterparts in West Florida that are more fragmented and restricted to separate estuaries (Kangas & Lugo 1990). A second explanation may be the geography of this region and the resulting expansion pathways discussed earlier. Other studies have focused on R. mangle populations along a continuous coastline (e.g. Pil et al. 2011, Sandoval-Castro et al. 40 2012) and, therefore, post-LGM range expansion could follow a stepwise pattern from lower to higher latitudes as climate warmed. This type of linear expansion would likely result in decreased genetic diversity with latitude. However, our results indicate that within the Caribbean region expansion occurred via both a continuous mainland coastline and island chain. Although the East Florida population is located at higher latitude (27o N), gene flow from genetically diverse Caribbean mainland sources has likely resulted in the maintenance of higher diversity at this higher latitude. In contrast, we find that island populations at lower latitudes are effectively isolated from these same genetically diverse Caribbean mainland populations and, therefore, would be much less genetically diverse. An exception is the island of San Salvador in the Bahamas that possesses greater genetic diversity than the lower latitude islands of St. Kitts and Puerto Rico. The Bahamas is located at the end of the Caribbean Island Chain and is presumably the farthest set of islands from mainland LGM refuge populations. Islands located farther from continental sources are expected to be more isolated and less biologically diverse (MacArthur & Wilson 1967); nevertheless, our results indicate that San Salvador has experienced gene flow from lower latitude Caribbean island, Caribbean mainland and Florida populations. Propagule dispersal along two pathways, rather than just one, to the Bahamas likely explains this unexpected pattern of genetic diversity along the Caribbean Island Chain. Population genetic structure and Implications for conservation / management Although R. mangle propagules can survive extended periods floating in salt water (Rabinowitz 1978), our study finds that populations from the Caribbean mainland, Caribbean islands and Florida are not panmictic (Table 7). Gene flow among our sampled 41 populations is infrequent enough to separate the region into at least three discrete population clusters (Fig. 3, 5), with different patterns of genetic connectivity within each of these clusters. The Caribbean mainland may consist of one relatively continuous population as indicated by low genetic differentiation between Panama and Belize (Table 8) and evidence of recent migration (Table 9) over a relatively large geographic distance (~1,430 km). Cerón-Souza et al. (2012) and Sandoval-Castro et al. (2014) found a similar pattern of low population differentiation between two Panamanian estuaries and along the Atlantic coast of Mexico, respectively. Propagule dispersal via ocean currents appears to link these geographically distant populations along the Caribbean mainland. In contrast, the three Caribbean island populations in this study demonstrate much higher levels of genetic structuring (Table 8) over a similar geographic distance (~1,455 km, StK to BAH). This pattern of greater differentiation is expected along an island chain due to the inherent geographic isolation which results in lower rates of colonization (Losos & Ricklefs 2009) compared to populations along a continuous coastline. Our results also indicate that the extent of genetic connectivity varies depending on the location of the population along the Caribbean Island Chain. DA genetic distances between St. Kitts - Puerto Rico and between Puerto Rico - the Bahamas are relatively similar (Fig. 6A) despite a substantially greater geographic distance between the latter two island populations (365 and 1,090 km, respectively). The Antilles Current flows northwest from Puerto Rico directly to the islands of the Bahamas (Rowe et al. 2012) and may explain why the greater geographic distance between these two Greater Antilles populations does not translate into a greater genetic distance. 42 We find weak genetic structure for the comparatively younger Florida populations (Table 8). Estimates of recent migration rates suggest that the three sampled populations are connected by gene flow from west to south to east Florida (Table 9). Water flow along the apex of the Florida peninsula is predominately from the west to the east coast (Smith 1994, Lee & Smith 2001) and likely transports propagules in this same direction. A similar pattern of gene flow from west to east Florida also exists for oyster (C. virginica) populations, likely due to gamete or larvae dispersal by the Florida Current (Reeb & Avise 1990). In addition, our data indicate lower genetic differentiation between the south and east Florida populations than between those from west and south Florida (Table 8). The strength and unidirectional nature of the Florida Current along the SE coast of Florida (Johns et al. 2002) may be the cause of this comparatively greater genetic connectivity between south and east Florida. Population genetic data can provide vital insight necessary for the conservation and management of natural populations (Pearse & Crandall 2004, Schwartz et al. 2007). By understanding patterns of population differentiation, demographically isolated populations known as management units (MUs) can be identified and then monitored (Palsbøll et al. 2007). Takayama et al. (2013) recommended two management units for Caribbean and Atlantic R. mangle populations: West Africa / Brazil and the rest of the Atlantic region. Our study adds to their initial findings by delineating this Atlantic region into the three population clusters outlined in the previous paragraphs (Fig. 3). Therefore, Caribbean and Atlantic R. mangle appear to consist of at least four separate MUs, each of which will require a unique set of management and conservation strategies based on local conditions to ensure the preservation of extant genetic diversity. 43 Future work The present study finds evidence for a complex post-LGM expansion history of the foundation species, Rhizophora mangle. Our results indicate that regional ocean circulation patterns resulted in genetic connectivity between Caribbean mainland and Florida populations, as well as between NW Africa and Caribbean islands. The pathways described in this work provide a model for further investigation with other Neotropical species dispersed via water. For instance, are populations of other mangrove species, with different life histories, connected by these same dispersal pathways? Research indicates that the black mangrove, Avicennia germinans, followed separate post-LGM western and eastern dispersal routes with propagules from Caribbean island populations recolonizing the Florida peninsula (Sherrod & McMillan 1985, McMillan 1986). Black mangroves may have not recolonized Florida via the Mainland pathway because of their smaller propagule size and shorter dispersal times (Rabinowitz 1978). Further research may focus on other Neotropical mangroves also found in Florida, such as Laguncularia racemosa (white mangrove) and Conocarpus erectus (buttonwood). 44 Table 1. Collection sites, geographic location, genetic diversity indices, and Hardy-Weinberg equilibrium (HWE). N, sample size; L, number of loci; PL, number of polymorphic loci; A, number of alleles; AL, average number of alleles per locus; AR, allelic richness; PA, private alleles; G, number of unique multi-locus genotypes; R, measure of genotypic richness; HE, expected heterozygosity; HO, observed heterozygosity; a, values adjusted for potential null alleles; FIS, inbreeding coefficient; statistically significant *(p<0.05), **(p<0.01), ***(p<0.001); ns = not significant; b, not significant after accounting for null alleles Population 1 Bocas del Toro, Panama Code Latitude Longitude N L PL A AL AR PA G R PAN 08 o59’54.72’’N 30 7 7 23 3.29 2.96 1 30 1.00 15 6 4 12 2.00 2.00 1 12 30 7 7 23 3.29 2.98 2 12 6 2 12 2.00 1.97 30 7 5 17 2.43 30 7 7 21 30 7 7 30 7 30 7 HE HO FIS HWE 0.60 a 0.56 a 0.06 ns b 0.79 0.27 0.26 0.02 ns 20 0.66 0.58 a 0.53 a 0.10 ns b 1 7 0.55 0.15 0.15 0.06 ns 2.26 1 28 0.93 0.35 a 0.26 a 0.26 *** 3.00 2.76 - 29 0.97 0.41 0.39 0.07 ns 18 2.57 2.15 - 27 0.90 0.36 a 0.27 a 0.23 ** 7 22 3.14 3.00 1 30 1.00 a 0.51 a 0.48 0.07 ns 7 19 2.71 2.15 1 22 0.72 0.27 0.26 0.03 ns 18.6 2.71 2.47 0.89 22.8 0.83 0.39 0.35 0.10 o 81 42’46.10’’W 2 Diorom Boumak, Senegal SGL 13 o50'1.38''N 16 o29'49.56''W 3 Twin Cays, Belize BLZ 16 o49'28.90''N o 88 06'7.61''W 45 4 Muddy Pond, St. Kitts StK 17 o18'4.64''N 62 o41'11.71''W 5 Jobos Bay, Puerto Rico PR 17 o56'7.08''N o 66 15'17.22''W 6 San Salvador, Bahamas BAH 23 o57'1.26''N 74 o31'21.11''W 7 South Everglades, FL SFL 25 o10'30.84''N o 80 46'13.32''W 8 Hobe Sound, FL EFL 27 o07'27.99''N o 80 08'55.81''W 9 St. Petersburg, FL WFL 27 o42'5.76''N o 82 30'11.28''W mean Table 2. Microsatellite loci characterized in this study. Locus #1-4; 8-9 (Rosero-Galindo et al. 2002), #5-7 (Takayama et al. 2008). A, number of alleles; Avg. A, average number of alleles; Size range, allele sizes in base pairs; HE, expected heterozygosity; HO, observed heterozygosity # Locus 1 RM11 2 Repeated motif A Avg. A Size range HE HO (CT) 16(CA) 3 2 2.00 170-172 0.38 0.30 RM19 (AG) 26 4 2.46 135-152 0.63 0.22 3 RM38 (CA) 8 4 2.27 231-237 0.66 0.30 4 RM41 (GA) 25 9 3.27 152-196 0.62 0.32 5 RM05 (AC) 6(AG) 5N(AG) 5 2 2.00 220-222 0.50 0.49 6 RM50 (AC) 6(AG) 17 6 2.64 210-226 0.68 0.35 7 RM86 (TC)6(AC) 7 8 4.09 198-224 0.64 0.35 8 9 RM21 RM46 (CT) 12 1 1 - 186 198 - - (AT) 4(GCGT) 8(GT) 8 (GGAA) 2 Table 3. Deviations from Hardy-Weinberg equilibrium (HWE) by locus and by population. PAN: Panama, SGL: Senegal, BLZ: Belize, StK: St. Kitts & Nevis, PR: Puerto Rico, BAH: Bahamas, S/E/WFL: south, east, west Florida. *(q<0.05), **(q<0.01), ***(q<0.001); q is the FDR adjusted p value; M, monomorphic; (-) SGL, StK not genotyped at RM11 Pop PAN SGL BLZ StK PR BAH SFL EFL WFL RM11 ** - RM19 *** M *** M M RM38 RM41 RM05 ** RM50 RM86 M *** M M * M ** M * 46 Table 4. Linkage disequilibrium between microsatellite loci pairs by population. PAN: Panama, SGL: Senegal, BLZ: Belize, StK: St. Kitts & Nevis, PR: Puerto Rico, BAH: Bahamas, S/E/WFL: south, east, west Florida. *(q<0.05), **(q<0.01), ***(q<0.001); q is the FDR adjusted p value; (-) SGL, StK not genotyped at RM11 Pop 19-41 19-38 19-86 19-05 19-50 19-11 41-38 41-86 41-05 41-50 41-11 38-86 38-05 38-50 38-11 86-05 86-50 86-11 05-50 05-11 50-11 PAN SGL *** BLZ * * * StK PR * BAH SFL EFL * WFL 47 Table 5. MICRO-CHECKER results for potential genotyping errors by locus and by population. PAN: Panama, SGL: Senegal, BLZ: Belize, StK: St. Kitts & Nevis, PR: Puerto Rico, BAH: Bahamas, S/E/WFL: south, east, west Florida. S, stutter; N, null alleles; M, monomorphic; (-) SGL, StK not genotyped at RM11 Pop PAN SGL BLZ StK PR BAH SFL EFL WFL RM11 S/N - RM19 S/N M S/N M M RM38 RM41 N M N M M RM05 RM50 M S/N M RM86 N N S/N Table 6. Estimates of null allele frequencies. Underlined values are monomorphic population-locus combinations not included in overall mean value calculation. Bold value is overall mean for study. PAN: Panama, SGL: Senegal, BLZ: Belize, StK: St. Kitts & Nevis, PR: Puerto Rico, BAH: Bahamas, S/E/WFL: south, east, west Florida; (-) SGL, StK not genotyped at RM11 Pop PAN SGL BLZ StK PR BAH SFL EFL WFL Mean RM-11 RM-19 RM-38 RM-41 RM-05 RM-50 RM-86 0.22 0.25 0.00 0.12 0.00 0.00 0.01 0.00 0.00 0.05 0.00 0.00 0.00 0.01 0.23 0.11 0.19 0.00 0.00 0.01 0.00 0.00 0.08 0.00 0.00 0.00 0.00 0.00 0.00 0.08 0.24 0.10 0.08 0.00 0.07 0.00 0.10 0.02 0.00 0.05 0.06 0.04 0.11 0.00 0.00 0.09 0.14 0.00 0.01 0.00 0.12 0.00 0.00 0.03 0.00 0.12 0.00 0.00 0.00 0.00 0.08 0.04 0.12 0.04 0.08 0.03 0.02 0.04 48 Mean 0.08 0.01 0.08 0.04 0.10 0.03 0.06 0.02 0.03 0.05 Table 7. Three hierarchical level analysis of molecular variance (AMOVA) calculated with the Infinite Allele Model (IAM) and the Stepwise Mutation Model (SMM). Groups consist of the population clusters defined by the InStruct analysis: (1) Caribbean mainland, (2) Caribbean island / West Africa, (3) Florida. *Statistically significant (P<0.05) 49 Table 8. Pairwise values of population genetic differentiation, with FST values below the diagonal and RST values above. PAN: Panama, SGL: Senegal, BLZ: Belize, StK: St. Kitts & Nevis, PR: Puerto Rico, BAH: Bahamas, S/E/WFL: south, east, west Florida. Bold values are not statistically significant (q>0.05); q is the FDR adjusted p value. 50 Pop PAN BLZ SGL StK PR BAH SFL EFL WFL PAN 0.07 0.32 0.38 0.33 0.25 0.38 0.27 0.44 BLZ 0.05 0.41 0.46 0.41 0.33 0.39 0.26 0.44 SGL 0.87 0.87 0.19 0.13 0.25 0.59 0.46 0.64 StK 0.92 0.92 0.01 0.24 0.32 0.64 0.51 0.67 PR 0.31 0.38 0.68 0.76 0.18 0.56 0.45 0.59 BAH 0.27 0.32 0.86 0.91 0.33 0.36 0.27 0.39 SFL 0.36 0.40 0.85 0.90 0.40 0.15 0.04 0.15 EFL 0.25 0.29 0.83 0.88 0.35 0.08 0.003 0.11 WFL 0.52 0.55 0.88 0.94 0.46 0.17 0.03 0.06 - Table 9. (A) Estimates of recent migration rates with source populations in columns and populations receiving migrants in rows. For each pairwise population combination, the first value is the migration rate (the fraction of individuals that are migrants from the corresponding source population) and the second value is the standard deviation. Bold values along the diagonal axis are proportions of local recruitment and underlined values are significant migration rates (i.e. 95% confidence intervals greater than zero). (B) Significant migration rates between sampled populations with corresponding geographic distance. PAN: Panama, SGL: Senegal, BLZ: Belize, StK: St. Kitts & Nevis, PR: Puerto Rico, BAH: Bahamas, S/E/WFL: south, east, west Florida. (A) To PAN BLZ PR BAH StK SFL EFL WFL From PAN 0.77 0.06 0.02 0.02 0.01 0.01 0.03 0.03 0.02 0.01 0.01 0.01 0.01 0.01 0.01 0.01 BLZ 0.16 0.06 0.91 0.03 0.01 0.01 0.01 0.01 0.01 0.01 0.01 0.01 0.01 0.01 0.01 0.01 PR 0.01 0.01 0.01 0.01 0.92 0.03 0.02 0.02 0.02 0.02 0.01 0.01 0.01 0.01 0.01 0.01 BAH 0.01 0.01 0.01 0.01 0.02 0.01 0.88 0.04 0.02 0.01 0.01 0.01 0.01 0.01 0.01 0.01 StK 0.01 0.01 0.01 0.01 0.01 0.01 0.01 0.01 0.73 0.08 0.01 0.01 0.01 0.01 0.01 0.01 (B) From BLZ SFL WFL To PAN EFL SFL Migration rate ± 95% confidence Geographic distance (km) 0.16 ± 0.11 0.18 ± 0.11 0.11 ± 0.08 1430 250 380 51 SFL 0.01 0.01 0.01 0.01 0.01 0.01 0.01 0.01 0.02 0.01 0.82 0.04 0.19 0.06 0.03 0.02 EFL 0.02 0.02 0.02 0.01 0.01 0.01 0.02 0.02 0.01 0.01 0.01 0.01 0.71 0.03 0.02 0.02 WFL 0.01 0.01 0.01 0.01 0.01 0.01 0.02 0.01 0.02 0.01 0.11 0.04 0.06 0.05 0.90 0.03 Figure 1. Nine sampled Rhizophora mangle populations from the Caribbean, Florida, and West Africa (PAN = Panama, BLZ = Belize, SGL = Senegal, StK = St. Kitts, PR = Puerto Rico, BAH = Bahamas, W/S/EFL = West, South, East Florida). Two potential propagule dispersal pathways to Florida (Mainland pathway, Antilles Island pathway) and one potential pathway from West Africa to the Caribbean islands (North Equatorial Current). 52 (A) (B) K 1 2 3 4 5 6 7 8 9 C1 5678.5 4304.0 3439.1 3256.5 3135.8 3030.1 2947.7 2901.9 2852.7 C2 5678.5 4303.7 3433.5 3258.6 3132.0 3037.1 2954.5 2903.1 2848.6 C3 5678.4 4306.0 3427.8 3258.5 3131.9 3027.4 2944.7 2904.6 2841.5 C4 5678.4 4309.9 3438.0 3259.1 3136.1 3024.9 2943.4 2897.7 2846.6 C5 5678.4 4300.7 3428.6 3251.2 3139.6 3030.0 2948.7 2902.1 2843.7 lowest -5678.4 -4300.7 -3427.8 -3251.2 -3131.9 -3024.9 -2943.4 -2897.7 -2841.5 ΔDIC 0.32 0.25 0.05 0.04 0.04 0.03 0.02 0.06 Figure 2. Determination of most likely number of population clusters (K) from the InStruct analysis using changes in deviance information criteria (ΔDIC). (A) Graphical representation of ΔDIC with increasing K values from 1-9. (B) DIC values from five independent chains for each potential K value (K=1-9) and the corresponding ΔDIC as K increases. 53 (A) (B) Figure 3. Population structure among nine sampled populations from InStruct analysis. Samples were assigned to three (K=3) population clusters (blue, Caribbean Mainland; orange, Florida; and yellow, Caribbean Islands & West Africa). (A) Population cluster assignments for sampled individuals. Averaged assignments for each collection site are indicated as a pie chart. PAN: Panama, SGL: Senegal, BLZ: Belize, StK: St. Kitts, PR: Puerto Rico, BAH: Bahamas, S/E/WFL: south, east, west Florida. (B) Averaged assignments visualized geographically. 54 Figure 4. Neighbor-joining tree of nine R. mangle populations generated with DA distances (Nei et al. 1983). Bootstrap probabilities are indicated next to the branches. W/S/EFL: west, south, east Florida. WFL BAH SFL PR StK SGL Axis 2 (21.4%) EFL PAN BLZ Axis 1 (71.1%) Figure 5. Principal coordinates analysis (PCoA) of nine sampled populations. The first two factors cumulatively explain 92.43% of the variation. W/S/EFL: west, south, east Florida, BLZ: Belize, PAN: Panama, BAH: Bahamas, PR: Puerto Rico, SGL: Senegal, StK: St. Kitts. 55 (A) (B) Figure 6. Graphical representation of Mantel tests; (A) Populations along Antilles Island pathway: St. Kitts (StK), Puerto Rico (PR), the Bahamas (BAH), Florida populations (S/W/EFL), (B) Populations along Mainland pathway: Panama (PAN), Belize (BLZ), Florida populations. 56 Figure 7. Estimates of historic effective population sizes (Θ = 4Neµ) and migration rates (M = m/µ) for a priori migration model of four R. mangle population clusters (ML = Panama & Belize, FL = three Florida sites, BAH = Bahamas, ISL = St. Kitts & Puerto Rico). 95% confidence intervals are indicated in parentheses. Arrow thickness is indicative of the relative level of gene flow (thicker arrows indicate higher gene flow). 57 (A) (B) Figure 8. Genetic diversity with latitude: (A) Allelic richness (AR), (B) Observed heterozygosity (HO). PAN: Panama, SGL: Senegal, BLZ: Belize, StK: St. Kitts & Nevis, PR: Puerto Rico, BAH: Bahamas, S/E/WFL: south, east, west Florida. 58 REFERENCES Angelelli, P., & Saffache, P. (2013). Some remarks on mangroves in the Lesser Antilles. Journal of Integrated Coastal Zone Management, 13(4), 473-489. Arbeláez-Cortes, E., Castillo-Cárdenas, M.F., Toro-Perea, N., & Cárdenas-Henao, H. (2007). Genetic structure of the red mangrove (Rhizophora mangle L.) on the Colombian Pacific detected by microsatellite molecular markers. Hydrobiologia, 583, 321-330. doi: 10.1007/s10750-007-0622-9 Baker, H.G. (1955). Self compatibility and establishment after long distance dispersal. Evolution, 9(3), 347-349. doi: 10.2307/2405656 Barbier, E.B., Hacker, S.D., Kennedy, C., Koch, E.W., Stier, A.C., & Silliman, B. (2011). The value of estuarine and coastal ecosystem services. Ecological Monographs, 81(2):169193. Beerli, P., & Felsenstein, J. (1999). Maximum-likelihood estimation of migration rates and effective population numbers in two populations using a coalescent approach. Genetics, 152(2), 763-773. Benjamini, Y., & Hochberg, Y. (1995). Controlling the false discovery rate: a practical and powerful approach to multiple testing. Journal of the Royal Statistical Society. Series B (Methodological), 57(1), 289-300. Bourlès, B., Gouriou, Y., & Chuchla, R. (1999a). On the circulation in the upper layer of the western equatorial Atlantic. Journal of Geophysical Research, 104(C9), 21151-21170. 59 Bourlès, B., Molinari, R.L., Johns, E., Wilson, W.D., & Leaman, K.D. (1999b). Upper layer currents in the western tropical North Atlantic (1989-1991). Journal of Geophysical Research, 104(C1), 1361-1375. Bischof, B., Rowe, E., Mariano, A.J., & Ryan, E.H. (2004a). “The North Equatorial Current.” Ocean Surface Currents. Retrieved March 10, 2014 from: http://oceancurrents.rsmas.miami.edu/atlantic/north-equatorial.html. Bischof, B., Mariano, A.J., & Ryan, E.H. (2004b). "The North Equatorial Counter Current." Ocean Surface Currents. Retrieved March 10, 2014 from: http://oceancurrents.rsmas.miami.edu/atlantic/north-equatorial-cc.html. Bonin, A., Bellemain, E., Bronken Eidesen, P., Pompanon, F., Brochmann, C., & Taberlet, P. (2004). How to track and assess genotyping errors in population genetics studies. Molecular Ecology, 13(11), 3261-3273. Bruschi, P., Angeletti, C., González, O., Adele Signorini, M., & Bagnoli, F. (2013). Genetic and morphological variation of Rhizophora mangle (red mangrove) along the northern Pacific coast of Nicaragua. Nordic Journal of Botany, doi: 10.1111/j.1756-1051.2013.00138.x Carlsson, J. (2008). Effects of microsatellite null alleles on assignment testing. Journal of Heredity, 99(6), 616-623. Cavanaugh, K.C., Kellner, J.R., Forde, A.J., Gruner, D.S., Parker, J.D., Rodriguez, W., & Feller, I.C. (2014). Poleward expansion of mangroves is a threshold response to decreased frequency of extreme cold events. Proceedings of the National Academy of Sciences, 111(2), 723-727. 60 Cerón-Souza, I., Rivera-Ocasio, E., Medina, E., Jiménez, J. A., McMillan, W. O., & Bermingham, E. (2010). Hybridization and introgression in New World red mangroves, Rhizophora (Rhizophoraceae). American Journal of Botany, 97(6), 945-957. Cerón-Souza, I., Bermingham, E., McMillan, W.O., & Jones, F.A. (2012). Comparative genetic structure of two mangrove species in Caribbean and Pacific estuaries of Panama. BMC Evolutionary Biology, 12(1), 205. Chapuis, M.P., & Estoup, A. (2007). Microsatellite Null Alleles and Estimation of Population Differentiation. Molecular Biology and Evolution, 24(3), 621-631. Chybicki, I.J., & Burczyk, J. (2009). Simultaneous estimation of null alleles and inbreeding coefficients. Journal of Heredity, 100(1), 106-113. Clarke, P.J., Kerrigan, R.A., & Westphal, C.J. (2001). Dispersal potential and early growth in 14 tropical mangroves: Do early life history traits correlate with patterns of adult distribution? Journal of Ecology, 89(4), 648-659. Clark, P.U., Dyke, A.S., Shakun, J.D., Carlson, A.E., Clark, J., Wohlfarth, B., ... & McCabe, A.M. (2009). The Last Glacial Maximum. Science, 325(5941), 710-714. Comes, H.P., & Kadereit, J.W. (1998). The effect of Quaternary climatic changes on plant distribution and evolution. Trends in Plant Science, 3(11), 432-438. Dakin, E.E., & Avise, J.C. (2004). Microsatellite null alleles in parentage analysis. Heredity, 93(5), 504-509. Davis, J.H. (1940). The ecology and geologic role of mangroves in Florida. Publications of the Carnegie Institute of Washington, 517, 303-412. Davis, M.B., & Shaw, R.G. (2001). Range shifts and adaptive responses to Quaternary climate change. Science, 292(5517), 673-679. 61 Dempster, A.P., Laird, N.M., & Rubin, D.B. (1977). Maximum likelihood from incomplete data via the EM algorithm. Journal of Royal Statistical Society: Series B, 39, 1-38. Dorken, M.E., & Eckert, C.G. (2001). Severely reduced sexual reproduction in northern populations of a clonal plant, Decodonverticillatus (Lythraceae). Journal of Ecology, 89(3), 339-350. Duke, N.C., Ball, M., & Ellison, J. (1998). Factors influencing biodiversity and distributional gradients in mangroves. Global Ecology and Biogeography Letters, 7(1), 27-47. doi: 10.2307/2997695 Durand, E., Jay, F., Gaggiotti, O.E., & François, O. (2009). Spatial inference of admixture proportions and secondary contact zones. Molecular Biology and Evolution, 26, 1963– 1973. Ellison, J.C. (1996). Pollen evidence of Late Holocene mangrove development in Bermuda. Global Ecology and Biogeography Letters, 5(6), 315-326. Elmqvist, T., & Cox, P. (1996). The evolution of vivipary in flowering plants. Oikos, 77(1), 3-9. doi: 10.2307/3545579 Excoffier, L., Smouse, P., & Quattro, J. (1992). Analysis of molecular variance inferred from metric distances among DNA haplotypes: application to human mitochondrial DNA restriction data. Genetics, 131, 479–491. Excoffier, L., & Lischer, H.E. (2010). Arlequin suite ver 3.5: a new series of programs to perform population genetics analyses under Linux and Windows. Molecular Ecology Resources, 10(3), 564-567. 62 Faubet, P., Waples, R.S., & Gaggiotti, O.E. (2007). Evaluating the performance of a multilocus Bayesian method for the estimation of migration rates. Molecular Ecology, 16(6), 11491166. Franck, A.R., Cochrane, B.J., & Garey, J.R. (2013). Relationships and dispersal of the Caribbean species of Harrisia (sect. Harrisia; Cactaceae) using AFLPs and seven DNA regions. Taxon, 62(3), 486-497. François, O., & Durand, E. (2010). Spatially explicit Bayesian clustering models in population genetics. Molecular Ecology Resources, 10(5), 773-784. Frankham, R., Ballou, J.D., & Briscoe, D.A. (2002). Introduction to Conservation Genetics. Cambridge, UK: Cambridge Univ. Press. Gaiser, E.E., Zafiris, A., Ruiz, P.L., Tobias, F.A., & Ross, M.S. (2006). Tracking rates of ecotone migration due to salt-water encroachment using fossil mollusks in coastal South Florida. Hydrobiologia, 569(1), 237-257. Gao, H., Williamson, S., & Bustamante, C.D. (2007). A Markov chain Monte Carlo approach for joint inference of population structure and inbreeding rates from multilocus genotype data. Genetics, 176(3), 1635-1651. Gao, H., Bryc, K., & Bustamante, C.D. (2011). On identifying the optimal number of population clusters via the deviance information criterion. PLoS ONE, 6(6), e21014. Garcıá , L.V. (2003). Controlling the false discovery rate in ecological research. Trends in Ecology & Evolution, 18(11), 553-554. Glémin, S., Bazin, E., & Charlesworth, D. (2006). Impact of mating systems on patterns of sequence polymorphism in flowering plants. Proceedings of the Royal Society B: Biological Sciences, 273(1604), 3011-3019. 63 Goudet, J. (2002). FSTAT (Version 2.9.3.2): A program to estimate and test gene diversities and fixation indices. Available from URL: http://www2.unil.ch/popgen/softwares/fstat.htm Guichoux, E., Lagache, L., Wagner, S., Chaumeil, P., Léger, P., Lepais, O., ... & Petit, R.J. (2011). Current trends in microsatellite genotyping. Molecular Ecology Resources, 11(4), 591-611. Gunn, C.R., & Dennis, J.V. (1973). Tropical and temperate stranded seeds and fruits from the Gulf of Mexico. Contributions in Marine Science, 17,111–121. Gyory, J., Mariano, A.J., & Ryan, E.H. “The Caribbean Current." Ocean Surface Currents. Retrieved Nov. 1, 2012 from: http://oceancurrents.rsmas.miami.edu/caribbean/caribbean.html. Hardy, O.J., Charbonnel, N., Fréville, H., & Heuertz, M. (2003). Microsatellite allele sizes: a simple test to assess their significance on genetic differentiation. Genetics, 163(4), 14671482. Hardy, O.J., & Vekemans, X. (2002). SPAGeDi: a versatile compute program to analyse spatial genetic structure at the individual or population levels. Molecular Ecology Notes, 2(4), 618-620. Hartl, D.L., & Clark, A.G. (2007). Principles of Population Genetics (4th ed.). Sunderland, USA: Sinauer Associates. Hauswaldt, J.S., & Glenn, T.C. (2003). Microsatellite DNA loci from the Diamondback terrapin (Malaclemys terrapin). Molecular Ecology Notes, 3(2), 174-176. Hewitt, G.M. (1996). Some genetic consequences of ice ages, and their role in divergence and speciation. Biological Journal of the Linnaean Society, 58(3), 247-276. Hewitt, G. (2000). The genetic legacy of the Quaternary ice ages. Nature, 405(6789), 907-913. 64 Ichiye, T., Kuo, H., & Carnes, M.R. (1973). Assessment of Currents and Hydrography of the Eastern Gulf of Mexico. Department of Oceanography College of Geosciences Texas A&M University, Contribution number 601. Imbert, D., Rousteau, A., & Scherrer, P. (2000). Ecology of mangrove growth and recovery in the Lesser Antilles: state of knowledge and basis for restoration projects. Restoration Ecology, 8(3), 230-236. Ionita, D., Di Lorenzo, E., & Lynch-Stieglitz, J. (2009). Effect of lower sea level on geostrophic transport through the Florida straits during the last glacial maximum. Paleoceanography, 24(4), PA4210, doi: 10.1029/2009PA001820 Jakobsson, M., & Rosenberg, N.A. (2007). CLUMPP: a cluster matching and permutation program for dealing with label switching and multimodality in analysis of population structure. Bioinformatics, 23(14), 1801-1806. Jarne, P., & Lagoda, P.J.L. (1996). Microsatellites, from molecules to populations and back. Trends in Ecology and Evolution, 11(10), 424-429. Johns, W.E., Townsend, T.L., Fratantoni, D.M., & Wilson, W.D. (2002). On the Atlantic inflow to the Caribbean Sea. Deep-Sea Research Part I: Oceanographic Research Papers, 49(2), 211-243. doi: 10.1016/S0967-0637(01)00041-3 Juncosa, A. (1982). Developmental morphology of the embryo and seedling of Rhizophora mangle L (Rhizophoraceae). American Journal of Botany, 69(10), 1599-1611. doi: 10.2307/2442915 Kangas, P.C., & Lugo, A.E. (1990). The distribution of mangroves and saltmarsh in Florida. Tropical Ecology, 31, 32-39. 65 Klekowski, E., Lowenfeld, R., & Hepler, P. (1994). Mangrove genetics 2. Outcrossing and lower spontaneous mutation-rates in Puerto Rican Rhizophora. International Journal of Plant Sciences, 155(3), 373-381. Kimura M., & Crow, J.F. (1964). The number of alleles that can be maintained in a finite population. Genetics, 49:725-738. Kimura, M., & Ohta, T. (1978). Stepwise mutation model and distribution of allelic frequencies in a finite population. Proc Natl Acad Sci USA, 75, 2868-2872. Kordas, R.L., Harley, C.D.G., & O’Connor, M.I. (2011). Community ecology in a warming world: The influence of temperature on interspecific interactions in marine systems. Journal of Experimental Marine Biology and Ecology, 400, 218-226. doi: :10.1016/j.jembe.2011.02.029 Krauss, K.W., Lovelock, C.E., McKee, K.L., Lopez-Hoffman, L., Ewe, S.M.L., & Sousa, W.P. (2008). Environmental drivers in mangrove establishment and early development: A review. Aquatic Botany, 89(2), 105-127. doi: 10.1016/j.aquabot.2007.12.014 Lee, T.N., & Smith, N. (2002). Volume transport variability through the Florida Keys tidal channels. Continental Shelf Research, 22(9), 1361-1377. Lema Vélez, L.F., Polania, J., & Urrego Giraldo, L.E. (2003). Dispersión y establecimiento de las especies de mangle del río Ranchería en el período de máxima fructificación. Revista de la Academia Colombiana de ciencias exactas, físicas y naturales, 27, 93-103. Lo, E.Y., Duke, N.C., & Sun, M. (2014). Phylogeographic pattern of Rhizophora (Rhizophoraceae) reveals the importance of both vicariance and long-distance oceanic dispersal to modern mangrove distribution. BMC Evolutionary Biology, 14(1), 83. 66 Loehle, C. (2007). Predicting Pleistocene climate from vegetation in North America. Climate of the Past, 3(1), 109-118. Losos, J.B., & Ricklefs, R.E. (2009). Adaptation and diversification on islands. Nature, 457(7231), 830-836. Lowenfeld, R. (1991). A study of the Breeding System and Pollination Biology of Rhizophora mangle L (Masters Thesis). University of Massachusetts, Amherst, MA. Lowenfeld, R., & Klekowski, E. (1992). Mangrove genetics 1. Mating system and mutation-rates of Rhizophora mangle in Florida and San Salvador Island, Bahamas. International Journal of Plant Sciences, 153(3), 394-399. doi: 10.1086/297043 Lynch-Stieglitz, J., Curry, W., & Lund, D. (2009). Florida straits density structure and transport over the last 8000 years. Paleoceanography, 24(3). doi: 10.1029/2008PA001717 MacArthur, R.H., & Wilson, E.O. (1967). The theory of island biogeography. Princeton, NJ: Princeton University Press. Manoukis, N.C. (2007). FORMATOMATIC: A program for converting diploid allelic data between common formats for population genetic analysis. Molecular Ecology Notes, 7(4), 592-593. Manel, S., Gaggiotti, O.E., & Waples, R.S. (2005). Assignment methods: matching biological questions with appropriate techniques. Trends in Ecology & Evolution, 20(3), 136-142. Mantel, N. (1967). The detection of disease clustering and a generalized regression approach. Cancer research, 27, 209-220. McKee, K.L. (1995). Seedling recruitment patterns in a Belizean mangrove forest: effects of establishment ability and physico-chemical factors. Oecologia, 101(4), 448-460. 67 McMillan, C. (1986). Isozyme patterns among populations of black mangrove Avicennia germinans, from the Gulf of Mexico-Caribbean and Pacific Panama. Contributions to Marine Science, 29, 17-25. Meirmans, P.G. (2014). Nonconvergence in Bayesian estimation of migration rates. Molecular Ecology Resources. doi: 10.1111/1755-0998.12216 Nagelkerken, I., Blaber, S.J.M., Bouillon, S., Green, P., Haywood, M., Kirton, L.G., … & Somerfield, P.J. (2008). The habitat function of mangroves for terrestrial and marine fauna: A review. Aquatic Botany, 89(2), 155-185. doi: 10.1016/j.aquabot.2007.12.007 Nakagawa, S. (2004). A farewell to Bonferroni: the problems of low statistical power and publication bias. Behavioral Ecology, 15(6), 1044-1045. Nance, H.A., Daly‐Engel, T.S., & Marko, P.B. (2009). New microsatellite loci for the endangered scalloped hammerhead shark, Sphyrna lewini. Molecular Ecology Resources, 9(3), 955-957. Nei, M. (1972). Genetic distance between populations. American Naturalist, 106(949), 283-292. Nei, M., Tajima, F., & Tateno, Y. (1983). Accuracy of estimated phylogenetic trees from molecular data. Journal of Molecular Evolution, 19(2), 153-170. Nettel, A., & Dodd, R.S. (2007). Drifting propagules and receding swamps: Genetic footprints of mangrove recolonization and dispersal along tropical coasts. Evolution, 61(4), 958-971. doi: 10.1111/j.1558-5646.2007.00070.x Osland, M.J., Enwright, N., Day, R.H., & Doyle, T.W. (2013). Winter climate change and coastal wetland foundation species: salt marshes vs. mangrove forests in the southeastern United States. Global Change Biology, 19, 1482-1494. doi: 10.1111/gcb.12126 68 Palsbøll, P.J., Berube, M., & Allendorf, F.W. (2007). Identification of management units using population genetic data. Trends in Ecology & Evolution, 22(1), 11-16. Park, S.D.E. (2001). Trypanotolerance in West African Cattle and the Population Genetic Effects of Selection, University of Dublin. Ph.D. Parmesan, C. & Yohe, G. (2003). A globally coherent fingerprint of climate change impacts across natural systems. Nature, 421, 37-42. Peakall, R., & Smouse, P.E. (2012). GenAlEx 6.5: genetic analysis in Excel. Population genetic software for teaching and research—an update. Bioinformatics, 28(19), 2537-2539. Pearse, D.E., & Crandall, K.A. (2004). Beyond FST: analysis of population genetic data for conservation. Conservation Genetics, 5(5), 585-602. Pennisi, E. (2012). ENCODE Project writes eulogy for junk DNA. Science, 337: 1159-1161. Pil, M.W., Boeger, M.R.T., Muschner, V.C., Pie, M.R., Ostrensky, A., & Boeger, W.A. (2011). Postglacial north-south expansion of populations of Rhizophora mangle (Rhizophoraceae) along the Brazilian coast revealed by microsatellite analysis. American Journal of Botany, 98(6), 1031-1039. doi: 10.3732/ajb.1000392 Pleines, T., Jakob, S.S., & Blattner, F.R. (2009). Application of non-coding DNA regions in intraspecific analyses. Plant Systematics and Evolution, 282(3-4), 281-294. doi: 10.1007/s00606-008-0036-9 Pritchard, J., Stephens, M., & Donnelly, P. (2000). Inference of population structure using multilocus genotype data. Genetics, 155(2), 945-959. Proffitt, C.E., & Travis, S.E. (2005). Albino mutation rates in red mangroves (Rhizophora mangle L.) as a bioassay of contamination history in Tampa Bay, Florida; USA. Wetlands, 25(2), 326-334. doi: 10.1672/9 69 Proffitt, C.E., & Travis, S.E. (2010). Red mangrove seedling survival, growth, and reproduction: Effects of environment and maternal genotype. Estuaries and Coasts, 33(4), 890-901. Proffitt, C.E., & Travis, S. (2014). Red mangrove life history variables along latitudinal and anthropogenic stress gradients. Ecology and Evolution. doi: 10.1002/ece3.1095 Putman N.F. & He, R. (2013). Tracking the long-distance dispersal of marine organisms: sensitivity to ocean model resolution. Journal of the Royal Society Interface, 10(81), 20120979. doi: 10.1098/rsif.2012.0979 R Core Team. (2013). R: A language and environment for statistical computing. R Foundation for Statistical Computing, Vienna, Austria. URL http://www.R-project.org/. Rabinowitz, D. (1978). Dispersal properties of mangrove propagules. Biotropica, 10(1), 47-57. doi: 10.2307/2388105 Rannala, B. (2007). BayesAss edition 3.0 user’s manual. Downloaded from http://www.rannala.org/?page_id=245. Accessed online 6 Jan 2014 Reeb, C.A., & Avise, J.C. (1990). A genetic discontinuity in a continuously distributed species: mitochondrial DNA in the American oyster, Crassostrea virginica. Genetics, 124(2), 397406. Root, T.L., Price, J.T., Hall, K.R., Schneider, S.H., Rosenzweig, C., & Pounds, J.A. (2003). Fingerprints of global warming on wild animals and plants. Nature, 421(6918), 57-60. Rosenberg, N.A. (2004). Distruct: a program for the graphical display of population structure. Molecular Ecology Notes, 4(1), 137–138. Rosero-Galindo, C., Gaitan-Solis, E., Cárdenas-Henao, H., Tohme, J., & Toro-Perea, N. (2002). Polymorphic microsatellites in a mangrove species, Rhizophora mangle L. 70 (Rhizophoraceae). Molecular Ecology Notes, 2(3), 281-283. doi: 10.1046/j.14718286.2002.00232.x Rowe, E., Mariano, A.J., & Ryan, E.H. “The Antilles Current." Ocean Surface Currents. Retrieved Nov. 1, 2012 from: http://oceancurrents.rsmas.miami.edu/atlantic/antilles.html. Saenger, P. & Bellan, M.F. (1995). The mangrove vegetation of the Atlantic Coast of Africa: a review. Université de Toulouse, Toulouse, France. Saintilan, N., Wilson, N., Rogers, K., Rajkaran, A. & Krauss, K.W. (2014). Mangrove expansion and salt marsh decline at mangrove poleward limits. Global Change Biology, 20(1), 147157. Sandoval-Castro, E., Muñiz-Salazar, R., Enríquez-Paredes, L.M., Riosmena-Rodríguez, R., Dodd, R.S., Tovilla-Hernández, Arredondo-García, M.C. (2012). Genetic population structure of red mangrove (Rhizophora mangle L.) along the northwestern coast of Mexico. Aquatic Botany, 99, 20-26. doi: 10.1016/j.aquabot.2012.01.002 Sandoval-Castro, E., Dodd, R.S., Riosmena-Rodríguez, R., Enríquez-Paredes L.M., TovillaHernández, C., López-Vivas, J.M., Aguilar-May, B., Muñiz-Salazar, R. (2014). PostGlacial Expansion and Population Genetic Divergence of Mangrove Species Avicennia germinans (L.) Stearn and Rhizophora mangle L. along the Mexican Coast. PLoS ONE 9(4): e93358. doi:10.1371/journal.pone.0093358 SAS Institute. (2009). SAS/STAT User's Guide, Version 9.2. SAS Institute Inc., Cary, NC, USA. Schmitt, T., & Seitz, A. (2002). Postglacial distribution area expansion of Polyommatus coridon (Lepidoptera: Lycaenidae) from its Ponto-Mediterranean glacial refugium. Heredity, 89(1), 20-26. 71 Scholl, D.W. (1964). Recent sedimentary record in mangrove swamps and rise in sea level over the southwestern coast of Florida: Part 1. Marine Geology, 1(4), 344-366. Schwartz, M.K., Luikart, G., & Waples, R.S. (2007). Genetic monitoring as a promising tool for conservation and management. Trends in Ecology & Evolution, 22(1), 25-33. Selkoe, K.A., & Toonen, R.J. (2006). Microsatellites for ecologists: a practical guide to using and evaluating microsatellite markers. Ecology Letters, 9(5), 615-629. Sengupta, R., Middleton, B., Yan, C., Zuro, M., & Hartman, H. (2005). Landscape characteristics of Rhizophora mangle forests and propagule deposition in coastal environments of Florida (USA). Landscape Ecology, 20(1), 63-72. doi: 10.1007/s10980005-0468-3 Sherrod, C.L., & McMillan, C. (1985). The distributional history and ecology of mangrove vegetation along the northern Gulf of Mexico coastal region. Contributions in Marine Science, 28, 129-140. Shinde, D., Lai, Y., Sun, F., & Arnheim, N. (2003). Taq DNA polymerase slippage mutation rates measured by PCR and quasi-likelihood analysis: (CA/GT)(n) and (A/T)(n) microsatellites. Nucleic Acids Research, 31(3), 974-980. doi: 10.1093/nar/gkg178 Slatkin, M. (1995). A measure of population subdivision based on microsatellite allele frequencies. Genetics, 139(1), 457-462. Smith, N.P. (1994). Long-term Gulf-to-Atlantic transport through tidal channels in the Florida Keys. Bulletin of Marine Science, 54(3), 602-609. Sousa, W.P., Kennedy, P.G., Mitchell, B.J., & Ordonez, B.M. (2007). Supply-side ecology in mangroves: Do propagule dispersal and seedling establishment explain forest structure? Ecological Monographs, 77(1), 53-76. doi: 10.1890/05-1935 72 Spalding, M., Kainuma, M., & Collins, L. (2010). World atlas of mangroves. Earthscan. Stevens, P.W., Fox, S.L., & Montague, C.L. (2006). The interplay between mangroves and saltmarshes at the transition between temperate and subtropical climate in Florida. Wetlands Ecology and Management, 14(5), 435–444. Storey, J.D. (2002). A direct approach to false discovery rates. Journal of the Royal Statistical Society: Series B (Statistical Methodology), 64(3), 479-498. Storey, J.D. & Tibshirani, R. (2003). Statistical significance for genome-wide experiments. Proceeding of the National Academy of Sciences, 100, 9440-9445. Storey, J.D., Taylor, J.E., & Siegmund, D. (2004). Strong control, conservative point estimation, and simultaneous conservative consistency of false discovery rates: A unified approach. Journal of the Royal Statistical Society: Series B (Statistical Methodology), 66(1), 187205. Takayama, K., Kajita, T., Murata, J.I.N., & Tateishi, Y. (2006). Phylogeography and genetic structure of Hibiscus tiliaceus—speciation of a pantropical plant with sea‐drifted seeds. Molecular Ecology, 15(10), 2871-2881. Takayama, K., Tateishi, Y., Murata, J.I.N., & Kajita, T. (2008a). Gene flow and population subdivision in a pantropical plant with sea‐drifted seeds Hibiscus tiliaceus and its allied species: evidence from microsatellite analyses. Molecular Ecology, 17(11), 2730-2742. Takayama, K., Tamura, M., Tateishi, Y., & Kajita, T. (2008b). Isolation and characterization of microsatellite loci in the red mangrove Rhizophora mangle (Rhizophoraceae) and its related species. Conservation Genetics, 9(5), 1323-1325. doi: 10.1007/s10592-007-9475z 73 Takayama, K., Tamura, M., Tateishi, Y., Webb, E.L., & Kajita, T. (2013). Strong genetic structure over the American continents and transoceanic dispersal in the mangrove genus Rhizophora (Rhizophoraceae) revealed by broad-scale nuclear and chloroplast DNA analysis. American Journal of Botany, 100(6), 1191-1201. Takezaki, N., & Nei, M. (1996). Genetic distances and reconstruction of phylogenetic trees from microsatellite DNA. Genetics, 144(1), 389-399. Takezaki, N., & Nei, M. (2008). Empirical tests of the reliability of phylogenetic trees constructed with microsatellite DNA. Genetics, 178(1), 385-392. Takezaki, N., Nei, M., & Tamura, K. (2010). POPTREE2: Software for constructing population trees from allele frequency data and computing other population statistics with Windows interface. Molecular Biology and Evolution, 27(4), 747-752. Tomlinson, P. B. (1986). The botany of mangroves. Cambridge, UK: Cambridge University Press. Triest, L. (2008). Molecular ecology and biogeography of mangrove trees towards conceptual insights on gene flow and barriers: a review. Aquatic Botany, 89(2), 138-154. UNEP. (2007). Mangroves of Western and Central Africa. UNEP-Regional Seas Programme/ UNEP-WCMC. van Oosterhout, C., Hutchinson, W.F., Wills, D.P.M., & Shipley, P. (2004). MICRO‐ CHECKER: software for identifying and correcting genotyping errors in microsatellite data. Molecular Ecology Notes, 4(3), 535-538. doi: 10.1111/j.1471-8286.2004.00684.x Verhoeven, K.J., Simonsen, K.L., & McIntyre, L.M. (2005). Implementing false discovery rate control: increasing your power. Oikos, 108(3), 643-647. 74 Waters, J.M. (2011). Competitive exclusion: phylogeography’s ‘elephant in the room’? Molecular Ecology, 20(21), 4388-4394. Waters, J.M., Fraser, C.I., & Hewitt, G.M. (2013). Founder takes all: density-dependent processes structure biodiversity. Trends in Ecology & Evolution, 28(2), 78-85. Wee, A.K., Takayama, K., Asakawa, T., Thompson, B., Sungkaew, S., Tung, N.X., ... & Webb, E.L. (2014). Oceanic currents, not land masses, maintain the genetic structure of the mangrove Rhizophora mucronata Lam.(Rhizophoraceae) in Southeast Asia. Journal of Biogeography, 41(5), 954-964. doi: 10.1111/jbi.12263 Wilson, G.A., & Rannala, B. (2003) Bayesian inference of recent migration rates using multilocus genotypes. Genetics, 163, 1177-1191. Woodroffe, C. (1992). Mangrove Sediments and Geomorphology. In A.I. Robertson, & D.M. Alongi (Eds.), Tropical Mangrove Ecosystems (pp. 7-41). Washington DC: American Geophysical Union. Woodroffe, C.D., & Grindrod, J. (1991). Mangrove biogeography: the role of Quaternary environmental and sea-level change. Journal of Biogeography, 18(5), 479-492. Wright, S. (1965). The interpretation of population structure by F-statistics with special regard to systems of mating. Evolution, 19, 395-420. Yahya, A.F., Hyun, J.O., Lee, J.H., Kim, Y.Y., Lee, K.M., Hong, K.N., & Kim, S.C. (2013). Genetic variation and population genetic structure of Rhizophora apiculata (Rhizophoraceae) in the Greater Sunda Islands, Indonesia using microsatellite markers. Journal of Plant Research, 127, 287-297. doi: 10.1007/s10265-013-0613-z Yokoyama, Y., Lambeck, K., De Deckker, P., Johnston, P., & Fifield, L.K. (2000). Timing of the Last Glacial Maximum from observed sea-level minima. Nature, 406(6797), 713-716. 75
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