ICES mar. Sei. Symp., 197: 63-68. 1993 The relationship between phytoplankton growth rate and production with emphasis on respiration and excretion Egil Sakshaug Sakshaug, E. 1993. The relationship between phytoplankton growth rate and pro duction with emphasis on respiration and excretion. - ICES mar. Sei. Symp., 197: 6 3 - 68 . Rates o f respiration and production o f extracellular matter represent losses from phytoplankton, dep end on the growth regime, and may becom e particularly high in stressed cells. They are also species-dependent to an extent that should be taken into consideration in models; species dependence in respiration rates to som e extent may reflect differences in strategies for the uptake o f nitrogen. In som e species the mitochondrial respiration rate in the light is considerably higher than in the dark. For such species calculations on the basis o f measurements o f oxygen uptake in darkness may lead to underestimation o f the gross photosynthetic rate in terms of oxygen evolution and. conversely, underestimation o f net carbon uptake on the basis o f data for gross carbon uptake. Studies o f laboratory cultures o f three diatom species indicate that net particulate carbon uptake on average may be as low as about 50% o f gross carbon uptake. This implies that the photosynthetic efficiency (a ) and the maximum photosynthetic rate (Pm) for net particulate uptake should be that much lower than the corresponding values relevant for gross carbon uptake. Egil Sakshaug: Trondheim Biological Station, The M useum , University o f Trondheim , Bynesveien 46, N 70 I8 Trondheim , N orw ay. Introduction Respiration Phytoplankton biomass (Bc ) at any given instant is given by the equation dBc/dt = (PCD - LC)BC (1) where Pc is the gross hourly photosynthetic rate and Lc the sum of daily loss rates (superscript C denotes nor malization to carbon). For simplicity, a light on/light off system has been assumed with D as the number of illuminated hours d~'. Obviously, if the gross photosyn thetic rate is low, as in early spring in high-latitude waters and generally in deeply mixed water columns, small changes in Lc can have profound effects on the dynamics of the algal stock (Sakshaug et al., 1991a). It is thus as important to know loss rates as the gross photo synthetic rate if algal biomass is to be predicted. The total loss rate L is the sum of grazing, sedimen tation, and respiration rates as well as the production of extracellular matter. This paper deals with the latter two with emphasis on modelling of phytoplankton growth. For more information about these two rates, see Geider and Osborne (1989), Weger et al. (1989), Zlotnik and Dubinsky (1989) and references therein. Respiration is usually measured in terms of oxygen consumption. The most important process is mitochon drial respiration (usually and misleadingly called dark respiration); photorespiration and the Mehler reaction may occur mainly in strong light, i.e., in the very uppermost meters of the water column (Tolbert, 1974; Raven and Beardall, 1981; Glud e ta l., 1992). The hourly mitochondrial respiration rate in darkness (rh) appears to be closely related to the hourly maximum gross photosynthetic rate Pm (Myers and Graham , 1971; Platt and Jassby, 1976). The bulk of data for the rh/Pm ratio vary from below 0.01 to 0.5 (Humphrey, 1975, 1979; G eider and Osborne, 1989 and references there in). Dinoflagellates exhibit particularly high ratios (>0.25), as may also large diatom species such as Ditylum brightwellii and Thalassiosira nordenskioeldii (Falkowski and Owens, 1978; Grande e ta l., 1989). Cyano bacteria exhibit particularly low ratios, i.e., <0.1 (Geider and Osborne, 1989). The rh/Pm ratio (oxygen measurements) of some species may be virtually independent of the growth irradiance. This apparently holds for the Woods Hole clone of the diatom Skeletonema costatum and the chlor- 64 E. Sakshaug I C E S m a r . Sei. S y m p . . 197 ( I 9 M ) ophyte Dunaliella tertiolecta, which exhibit ratios of about 0.14 and 0.11 (oxygen measurements), respect ively, at 14:10 h daylength and 15°C (Falkowski and Owens, 1980). The rh/Pm ratio varies with daylength, however. M. Gilstad etal. (unpublished data) found for a Trondheimsfjord, Norway, clone of S. costatum ratios of 0.06 and 0.11 for 12 h daylength and continuous light, respectively, at 15°C. T he respiration rate in darkness depends on tem pera ture (T°C), usually in an exponential fashion (Raven, 1974): rh T = a ■ ekl (2) According to many investigations the daily respiration rate rd is virtually linearly related to the net growth rate ii (Laws and Caperon, 1976; Bannister, 1979; Verity, 1982a, b; Laws et al., 1983; Falkowski et al., 1985; Langdon, 1987): rd = rQ + ku (3) rd, the intercept rQ (the respiration rate at zero net growth), and have units d~' while k is dimensionless. This relationship appears to hold fairly well for a variety of growth irradiances and daylengths (Verity, 1982b; M. Gilstad et a l., unpublished d ata). Among data compiled by Langdon (1988) r0 ranges from 0.03 to 0.44 d~'. The highest value in their survey belonged to the dinoflagellate Alexandrium excavatum (= Gonyaulax tamarensis), while species belonging in other algal groups had values below 0.22, averaging 0.11 ± 0.05 d “ 1. G. tamarensis also had the highest value for the slope k , i.e. 0.40, whereas the other species averaged 0.18 ± 0.03. It is not known to what extent Equation 3 is relevant when tem perature is variable. On the one hand Equation 3 might be appropriate because growth and respiration rates both decrease when the tem perature decreases. However, rQ is likely to decrease with tem perature, and growth and dark respiration rates may have different Q 10 values (Langdon, 1988). In Leptocylindrus danicus Q 10 for respiration is lower than for growth (Verity, 1982a), whereas in some polar phyto plankton communities the opposite may be true (Neori and Holm-Hansen, 1982; Tilzer and Dubinsky, 1987). In any case, stressed algae (e.g. algae grown in strong light in long days) may exhibit anomalously high respiration rates (Sakshaug et al., 1991b). There is clearly a need for more culture-based data sets for systematic study of the variations in the dark respiration rate. It is usually assumed that the dark respiration rate is the same whether in darkness or in light, i.e. that the daily mitochondrial respiration rate equals 24 rh. This, however, is not generally true. Recent investigations involving mass spectrometric analysis of gas exchange have shown that mitochondrial respiration rates may be considerably higher in the light than in darkness (G rande et al., 1989; Weger et al., 1989). Because of this, adding the respiration rate in darkness to the net oxygen evolution rate would result in 25% too low a value for the gross photosynthetic rate in the case of the diatom Thalassiosira weissflogii (Weger eta l., 1989). For such reasons, coefficient values given by Langdon (1988) for Equation 3 may also yield too low a gross growth rate for some species. On the other hand, G rande et al. (1989) observed that mitochondrial respiration rates in darkness and light do not differ significantly in the diatom Skeletonema costatum and the coccolithophorid Emiliania huxleyi\ however, their data set exhibited considerable scattering. Studies of N-starved cells of the chlorophyte Selenastrum m inutum have revealed that the addition of nitro genous nutrients in the light, w hether ammonium, nitrite, or nitrate, grossly enhances the activity of the tricarboxylic acid cycle, thus C 0 2 release is enhanced. Cytochrome electron transport (i.e., 0 2 uptake) in con trast is enhanced mainly when ammonium is added (Turpin eta l., 1988; Weger and Turpin, 1989; Weger et al., 1988). This may imply that high respiration rates in darkness, for instance in dinoflagellates, are related to high dark uptake rates for nitrogen, especially of am monium, as reported by Paasche et al. (1984). They found in five of seven species that N-sufficient cells in darkness incorporated ammonium at a rate of about 65% of the rate in light (in terms of nitrate: 45%). Excretion of organic m atter Production of organic extracellular m atter represents a loss to phytoplankton and a substrate for heterotrophic microorganisms (Wiebe and Smith, 1977; Azam and A m m erm ann, 1984). Main constituents of extracellular matter are glycollic acid, polypeptides, amino acids, lipids, and various polysaccharides, in the main lowmolecular compounds (Aaronson, 1971; Myklestad et al., 1972; Ignatiades and Fogg, 1973; Smestad et al., 1974; W atanabe, 1980; Smestad Paulsen eta l., 1992). Phytoplankton release extracellular organic products mainly in the light; in darkness photosynthetates are used mainly in biosynthesis (Hellebust, 1965); m ore over, production of extracellular m atter may be higher in fluctuating than in continuous light (Cosper, 1982). Algal cells may exude 60-90% of the fixed carbon in extreme cases, but such high percentages usually pertain to growth in marginally low light, i.e., when carbon fixation is very small, and may also reflect methodologi cal problems (Fogg, 1977; W atanabe, 1980; Zlotnik and Dubinsky, 1989). Relatively high rates of extracellular production may occur in nutrient-deficient cells; this, Phytoplankton growth and production I C E S m a r . Sei. S y m p .. 197 (19 93) however, is highly species-dependent. In cultures of stationary phase diatom cells the ratio of extracellular to cellular carbohydrate was 0.3-1.5 in four species of Chaetoceros and only 0.01-0.07 in Skeletonema costa tu m , Thalassiosiragravida, and T.fluviatilis (Myklestad, 1974). Although high percentages of extracellular pro duction relative to gross carbon uptake, i.e ., 10-50, have been reported in nature, particularly in oligotrophic waters (Anderson and Zeutschel, 1970; Thomas, 1971; Berman and Holm-Hansen, 1974; Mague et al., 1980), the bulk of field and laboratory data indicate percent ages of only 3-10 unless cells are stressed (Sellner, 1981 ; Zlotnik and Dubinsky, 1989 and references therein). Laboratory data for Leptocylindrus danicus (Verity, 1981) and Isochrysis galbana, Chlorella vulgaris, and Synechococcus sp. (Zlotnik and Dubinsky, 1989) con flict with respect to the effect of temperature. The production of extracellular matter in absolute terms is relatively independent of temperature in L. danicus, while that relative to the gross photosynthetic rate decreases from 3-20% at 5°C to 1-3% at 20°C. In the other three species the production of extracellular m at ter relative to the gross photosynthetic rate is relatively independent of temperature. Such characteristics are clearly species-dependent. M od ellin g The relationship between growth, photosynthesis, and losses may be modelled in terms of carbon-specific rates: H = D PC - rc - D dc (4) Pc is the hourly gross photosynthetic rate, actually a P-I function, rc is the daily respiration rate, dc the hourly rate of production of extracellular matter assuming that it takes place only in the light, and D is daylength (h). rc may be substituted by Equation (3); however, rQ and k will then have to be determined and, at least in the case of some species, differences in the mitochondrial respir ation rate in the dark and light phases will have to be accounted for (Langdon. 1992). It is thus virtually im possible to estimate all terms in Equation (4) accurately. In fieldwork, one therefore has to resort to simple empirical models and coefficient values which are approximate. One simple alternative is to keep only the term D P C, i.e., daylength and the P-I formulation in Equation (4) and instead scale Pc so that it expresses only the fraction of the daily photosynthetic rate which is appropriate for the method of measurement in use or the problem in question, for instance one scaling for gross photosyn thesis, another for net photosynthesis, etc. This can be done by defining appropriate values for the maximum 65 quantum yield ø max which is implicit in all P -I formu lations (Sakshaug et al., 1991b, Sakshaug and Slagstad, 1991). cpmm thus becomes a scaling factor (functional ø m a x ) - Because ø max is implicit in the photosynthetic efficiency (a) and the maximum photosynthetic rate (Pm), variations in functional ø max imply pro rata vari ations in a and Pm, while Ik, the light saturation index, is unchanged. Biologically dependent variation in ø max will not be considered here (see Welschmeyer and Lorenzen, 1981; Langdon, 1988 for review). Values for functional <pmd% may depend on incubation time and may become anomalously low for stressed populations because of susceptibility to manipulation (Sakshaug et al., 1991b). Nevertheless, on the basis of reported values for ø max (Welschmeyer and Lorenzen, 1981; G eider et al., 1985; G eider and Osborne, 1986; Langdon, 1988; Sakshaug et al., 1991b; M. Gilstad etal., unpublished data), a methodologically dependent hier archy of values for functional cpmax may be suggested (Table I). Table 1 indicates primarily that functional ø max be comes smaller the less the flow of m atter the method of measurement intercepts. Thus some of the flow from PSII, where oxygen is released, is spent on nutrient uptake, particularly nitrate, so that there is less left for carbon uptake, causing functional ø max for gross carbon uptake, c ømaxi to become lower than ø max for gross oxygen evolution, ° ø max. This may be particularly evi dent at low irradiances (Megard etal., 1985). Moreover, carbon uptake measurements based on filtered samples intercept less of the carbon flow than those based on unfiltered samples because extracellular products will not be included in the latter (this difference may be close to nil for short-term carbon uptake, i.e., < 1/2 h, assuming negligible photoinhibition). Finally, func tional ø max for net particulate carbon uptake and the net growth rate, " ø max, will be the lowest because it rep resents what is left (i.e. reproducing carbon) after all internal losses. The ratio between c ø max and °<pmax in Table 1 corre sponds to a photosynthetic quotient (g-at C : mol 0 2) of about 0.6 and is in good agreement with averages for large sets of data for marine phytoplankton (Platt et a l., Table 1. Suggested method-dependent hierarchy o f functional values for the maximum quantum yield, </>max [mol 0 2 or g -a t C (mol p h o to n s)1]. Theoretical maximum (ÿ>max ) Gross oxygen release ( ° ø max) Gross carbon uptake (unfiltered sam ples), (c ø max) Gross carbon uptake (filtered samples), (sømnx) (gross growth rate-relevant) Net growth rate ( > raax) 0.125 0.10-0.11 0 .0 6 -0 .0 7 0 .0 5 -0 .0 7 0.0 3 -0 .0 4 66 I C E S m a r . Sei. S y m p .. 197 (19 93 ) E. Sakshaug 1987; Langdon, 1988). On the basis of studies of fresh water assemblages dominated by dinoflagellates, i.e., Peridinium spp., a “typical” quotient of about 0.5 has been suggested (Megard et al., 1985), i.e., that c ø max is about half of ° ø maxShort-term radiocarbon experiments, i.e. < i h (Lewis and Smith, 1983), may yield real gross values for carbon uptake (Li and Goldman, 1981). However, as noted by Weger et al. (1989), problems may arise in the esti mation of net particulate carbon uptake on the basis of data for gross carbon uptake if the respiration rate is higher in the light than in darkness. As a consequence, subtraction of the respiration rate in darkness from the gross carbon uptake rate will yield too high a rate for net particulate production. It also follows that estimations of the gross growth rate ( a -I- r), which is explicit in many models for algal growth (Bannister, 1979; Kiefer and Mitchell, 1983; Laws and Bannister, 1980; Sakshaug et al., 1989; Cullen, 1990), by adding the daily respiration rate on the basis of measurements in darkness (i.e., 24 rh) to the measured growth rate will yield a gross growth rate which is too low. This implies that functional ø max for the gross particulate carbon uptake rate and the gross growth rate, gø max, becomes too low. In principle, the difference between c </>max and gø max should correspond to extracellular production and under normal circum stances make up < 10% o f ( f/>maxIn nutrient-sufficient cultures of the Barents Sea dia toms Thalassiosira nordenskioeldii and Chaetoceros furcellatus, c 0 max is 0.077 and 0.055, respectively, while g0max7 as calculated on the basis of fi + r, is only 0.04 (Sakshaug et al., 1991b). Although a high rate of pro duction of extracellular m atter cannot be excluded, it is likely that the low value for gø max relative to c 0 max may be due to underestimation of the respiration rate in the light. In Skeletonema costatum, in contrast, gø max is as high as 0.076 (M. Gilstad et al., unpublished data), which may reflect that the respiration rate of this species is about the same in the light as in darkness (G rande et al., 1989) and that production of extracellular matter is small (Myklestad, 1974). Functional ø max for the net growth r a t e / ø max, can be calculated on the basis of models such as presented by Sakshaug et al. (1991b) by neglecting the respiration term. Values for T. nordenskioeldii, C. furcellatus, and Skeletonema costatum are 0.031, 0.033, and 0.040, re spectively, and, thus, remarkably similar considering that the former two species were grown at 0.5°C and the latter at 15°C (Sakshaug et al., 1991b; M. Gilstad et al., unpublished data). The ratio is 0.43 and 0.65 for T. nordens kioeldii and C. furcellatus, respectively, and about 0.5 for S. costatum, i.e., on average about 0.5 for the three species. These results imply that net particulate pro duction as an average for the three species may be only about half the gross carbon uptake, thus gross carbon uptake values for a and Pm should be halved for the calculation of net particulate carbon uptake. For some dinoflagellate species the ;'ømax/c <Amax ratio is likely to be even lower because of their very high respiration rates. It is impossible to suggest corresponding rules for the relationship between carbon uptake and growth rate for longer incubation times because carbon uptake ap proaches net uptake as the incubation time increases. C on clu d in g remarks Rates of cellular (net particulate) production and extra cellular production are paramount variables in ecosys tem studies because they represent inputs of m atter to the ecosystems, whether the grazing chain or the mi crobial loop. Unfortunately, determination of these rates is not trivial, and the problems discussed here bear relation to any marine productivity budget, including global budgets for the biological “carbon pum p” . While real gross carbon uptake may be determined by short term incubations, it is impossible to measure algal res piration rates separately from those of heterotrophs in the field; besides, different respiration rates in the light and in darkness present a major problem with respect to some species. Thus net production is hard to determine in the field. M oreover, there are major problems in the determination of extracellular production. 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