1 Title. Landscape-scale carbon uptake and evapotranspiration from an agroforestry system. Authors: P.R. Ward, S.F. Micin, and I.R.P Fillery Text pages: 25 Tables: 3 Figures: 10 Running title: Carbon and water balance in agroforestry systems Corresponding author: Dr. Phil Ward CSIRO Plant Industry Private Bag No 5 Wembley WA 6913 Australia Phone +61 8 9333 6616 Fax +61 8 9387 8991 Email [email protected] 1 1 Landscape-scale carbon uptake and evapotranspiration from an agroforestry 2 system 3 P.R. Ward1,2, S.F. Micin1,2, I.R.P Fillery1,2 4 1 5 based Management of Dryland Salinity, University of Western Australia, 35 Stirling 6 Highway, Nedlands WA 6009, Australia. 7 Key words 8 Alley farming, carbon sequestration, dryland salinity, eddy correlation, Eucalyptus, tree 9 belt CSIRO Plant Industry, Private Bag No 5, Wembley WA 6914, Australia. 2CRC for Plant- 10 Abstract 11 The inclusion of belts of trees in the agricultural landscape of south-western Australia is 12 gaining popularity, through perceived benefits in terms of water use, biodiversity and 13 carbon sequestration. However, water use and carbon assimilation are difficult to quantify 14 at the landscape scale. In this research, we investigate the application of eddy covariance 15 in a ‘belt and alley’ landscape using footprint modelling and an analysis of vertical and 16 horizontal wind components. Footprint modelling indicated that when sensors were 17 placed between the tree belts, the proportion of the signal from the tree belts was similar 18 to the proportion of tree belts in the landscape for most wind directions, tree heights and 19 tree leaf area indexes encountered in the experimental part of this study. Tree belts had 20 little impact on wind direction for any measurement height. Tree belts had a minor impact 21 on standard deviation of wind direction for measurement height of 3.7 m, but not for 22 measurement heights of 5.4 or 6.0 m. Persistent upward wind flows were observed for 2 1 wind directions aligned with the tree belts, suggesting the possibility of advection. We 2 then used the eddy covariance technique, before and after removing data associated with 3 winds aligned with the tree belts, to assess carbon and water balances of a field 4 containing belts of 4-years old oil mallee trees (comprising 10 m wide tree belts planted 5 60 m apart) relative to a field managed for agricultural production without tree belts. For 6 our experimental site, removal of data for winds aligned with the tree belts had a 7 negligible impact on fluxes of carbon dioxide and water, but this may not be the case at 8 other sites. At the landscape scale, the field containing oil mallees used 30 mm more 9 water over a 12-month period, and assimilated an extra 1.5 Mg CO2/ha, compared with 10 the field without trees. The results for water balance were comparable with other fields in 11 the region where herbaceous perennials had been grown, but the extra water use was 12 lower than other estimates based on sap flow measurements. Further research will be 13 necessary to determine the impact of spatial variability of water use on groundwater 14 recharge at the catchment scale. Extra carbon storage associated with tree belts may 15 increase their economic attractiveness to farmers in the region. 16 Introduction 17 South-western Australia experiences a Mediterranean-style climate, and rainfed cropping 18 predominates in the areas receiving between 300 and 500 mm of annual rainfall. In recent 19 years, environmental concerns over groundwater recharge and associated dryland salinity 20 (McFarlane et al. 2004), and loss of biodiversity (Lefroy et al. 2004), have affected 21 farming systems within the region. In particular, there has been a focus on increasing the 22 proportion of perennial vegetation in the landscape. The impact of herbaceous perennials 3 1 such as lucerne on the water balance has been extensively studied (as summarised by 2 Ward et al. 2006), and attention is now turning to woody perennials. 3 Competition for light, water and nutrients between tree belts and adjacent crops, and 4 techniques to manage it, has been well researched in recent years (e.g. Ong et al. 2002). 5 From a more hydrological perspective, the inclusion of belts of trees with the aim of 6 controlling groundwater recharge in the traditional agricultural landscape of southern 7 Australia has been theoretically studied by Stirzaker et al. (1999, 2002). In particular, the 8 inclusion of oil mallees (various Eucalyptus species) is gaining popularity, through their 9 potential for bio-energy, activated charcoal, and solvent oil production (Wu et al. 2007). 10 Wildy et al. (2004), Ellis et al. (2005) and Oliver et al. (2005) investigated the impact of 11 belts of oil mallees on water balance and crop performance. Tree belts were found to be 12 effective in reducing groundwater recharge and the subsequent threat of dryland salinity, 13 but require specific site conditions to be satisfied for their inclusion in a farming system 14 to be economically attractive (Lefroy et al. 2004; Stirzaker et al. 2002). In order to 15 calculate belt or landscape water use from sap flow data from individual trees (e.g. Wildy 16 et al. 2004; Carter et al. 2004; Ellis et al. 2005), an assumption must be made about the 17 hydrological area ‘occupied’ by the tree. The most common measurement used for this 18 calculation is the projected crown area, but recent analysis by Crosbie et al. (2008) 19 suggests that the water use by belts of trees might be overestimated by as much as 100% 20 if projected crown area is used in up-scaling calculations. 21 Another factor influencing the adoption of tree belts is their potential for carbon 22 sequestration (Nair et al. 2009), and the inclusion of such systems under the Kyoto 23 Protocol. Recent estimates of carbon sequestration for agroforestry systems in various 4 1 ecosystems range from 0.3 Mg C/ha/year in the West African Sahel (Takimoto et al. 2 2008) to more than 15 Mg C/ha/year in Puerto Rico (Parrotta 1999). Takimoto et al. 3 (2009) and Haile et al. (2008) demonstrated that alley farming led to changes in soil C 4 and N quantities, with the stable carbon in the soil derived mainly from the tree 5 components. However, as discussed by Nair et al. (2009), quantification of above- 6 ground, and more particularly below-ground biomass is difficult in agroforestry systems. 7 Furthermore, the capacity for various Eucalypt species in general, and oil mallee types in 8 particular, to sequester carbon does not appear to have been scientifically evaluated and 9 quantified under alley farming conditions. 10 The technique of eddy covariance appears well-suited to quantify the carbon and water 11 dynamics of alley farming systems, as it measures vertical fluxes of both carbon and 12 water at the landscape scale. This technique has been used for many years to assess the 13 carbon balance of many ecosystems, as reviewed by Baldocchi (2008). However, its 14 application to alley farming systems can be difficult. The structured differences in canopy 15 heights and roughness across the alley farming area can lead to complex air flow patterns, 16 which could affect fluxes measured at a point in the landscape (Sogachev et al. 2005a; 17 Mao et al. 2008). Furthermore, advection associated with temperature differences 18 between the two canopy types (Zhang et al. 2007) could result in consistent upward or 19 downward air flows at the point of measurement, which will also impact on the fluxes 20 measured at that point. 21 In this research, we aimed to determine whether the eddy covariance technique could be 22 applied to a ‘belt and alley’ landscape in order to quantify water and carbon dioxide 23 fluxes at the landscape scale. We performed a footprint analysis based on the SCADIS 5 1 model (Sogachev and Lloyd 2004; Sogachev et al. 2005b) in a simulated landscape based 2 on a field in south-western Australia, to determine the impact of tree belts on air flow 3 patterns in the landscape. We then measured patterns in horizontal and vertical wind 4 speed associated with wind direction in a field containing belts of oil mallee trees, to 5 determine (a) whether the presence of parallel tree belts caused changes in horizontal 6 wind direction, and (b) whether leaf temperature differences between the vegetation types 7 caused advection at a point between the tree belts. Finally, we used the eddy covariance 8 technique to quantify the carbon capture, and water balance, of a field containing belts of 9 trees, compared with an adjacent field with no tree belts. These results were used to 10 estimate the effectiveness of tree belts in overcoming dryland salinity, and as a sink for 11 carbon sequestration. 12 Materials and methods 13 Site details 14 The site was located on a farm in south-western Australia at 32°53’S, 117°47’E, near 15 Tincurrin, 200 km south-east of Perth. Two fields were selected on shallow gravelly 16 duplex soils, with a loamy sand A horizon of 10-15 cm depth overlying a gravelly sandy 17 clay. The first field (the ‘oil mallee’ field) was about 1000 m by 750 m, and contained 9 18 belts of oil mallees (E. polybractea) planted in 2003 in an E-W orientation, with a 19 distance of approximately 66 m between belts (Figure 1). Each belt consisted of 4 rows of 20 trees, with a total belt width of approximately 7 m. The alleys between the tree belts were 21 planted with legume pasture in 2006 (Ornithopus sativus) and 2007 (Trifolium 22 subterraneum). The second field (the ‘control’ field, about 1km east of the oil mallee 6 1 field) of similar dimensions contained no trees until seedlings at the same spacing as the 2 oil mallee field were planted in August 2007. The remainder of the area was planted to 3 wheat (Triticum aestivum) in 2007, and legume pasture (O. sativus) was sown over the 4 whole field in 2006. Rainfall during the trial was obtained from an automatic weather 5 station located in the oil mallee field. Average long-term rainfall at Dudinin, 12 km east 6 of the site, is 345 mm, of which 244 mm falls in the May-October period. 7 Eddy covariance measurements 8 One eddy covariance unit was installed in each field. Each unit consisted of a R3-50 9 sonic anemometer (Gill Instruments, UK), and a LICOR LI-7500 (LiCor, USA) open- 10 path infra-red gas analyser. Raw data was collected at a frequency of 20 Hz and stored in 11 a purpose-built logger, and subsequently analysed in 1-hour time periods with EdiRe 4.2 12 software (University of Edinburgh). Prior to flux calculations, axis rotations were 13 performed for each 1-hour period of data to force wind vectors v and w to values of zero. 14 Eddy covariance measurements were conducted for periods: May 25 – July 3, 2006; July 15 13 – August 29, 2006; September 5 – October 18, 2006; and April 4, 2007 to May 7, 16 2008. An analysis of net CO2 flux identified that a threshold value of u* = 0.2 m/s (where 17 u* is the friction velocity, and is an indicator of atmospheric mixing) was an appropriate 18 minimum value, and data where u* was less than 0.2 m/s were discarded (Goulden et al. 19 1996). Following analysis of average wind direction and average vertical wind speed 20 prior to axis rotation ( W ) (see results section), data for wind directions within 23° of 21 east or west were also discarded. Gaps in the carbon and water flux data were filled by 22 calculating the average monthly values for each hour of measurement. Average tree 7 1 height was approximately 2 m in November 2005, 3 m in October 2006, and 4 m in 2 November 2007. Measurement height in the oil mallee field was 3.7 m until July 3 2006, 3 5.4 m from July 3 2006 until October 18 2006, and 6.0 m for subsequent measurements. 4 Measurement location in the field was changed in April 2007 as indicated in Figure 1. 5 Measurement height was 1.7 m in the control field. 6 Comparison of eddy covariance units 7 According to Loescher et al. (2005), different sonic anemometers (and presumably infra- 8 red gas analysers) can have impacts on the measured fluxes of CO2 and water. In order to 9 compare the eddy covariance units, both units were installed above short, well-watered 10 grass for several days during March 2007. Measurement height was 1.8 m, and the fetch 11 was at least 40 m in all directions. 12 Footprint calculations 13 The footprint for measurements taken in the oil mallee field was analysed using SCADIS 14 software as described by Sogachev and Lloyd (2004) and Sogachev et al. (2005b). This 15 software uses numerical solutions for ensemble-averaged Navier Stokes equations to 16 calculate flux footprints for inhomogeneous vegetation. The model allows the user to 17 specify vegetation height, leaf area index (LAI) and leaf distribution with height for 18 various distances from the point of measurement. A repeating vegetation pattern of a 10 19 m belt of trees followed by a 60 m alley of short crop or pasture was set up for a distance 20 of 500 m, with the point of measurement located 30 m from a tree row (that is, close to 21 the mid-point between tree rows). This approximates the situation experienced in the oil 22 mallee field for a north or south wind. Winds at 45° angles were simulated by changing 8 1 the horizontal grid parameter from 10 m to 14 m, resulting in a tree belt of width 14 m 2 and an alley width of 84 m. For all model calculations, the alley vegetation was given a 3 height of 0.5 m and a LAI of 1.0, broadly in line with expectations for a growing wheat 4 crop. The distribution of leaf area within the canopy was specified with the shape 5 parameter α (Markkanen et al. 2003), which was set at 3.0, representing a normal curve 6 with maximum LAI at a height of half the vegetation height (0.25 m in this case). Tree 7 height was set at either 2 m, 3 m, or 4 m, and measurement height was set at 3.7 m, 5.4 m 8 or 6.0 m respectively, reflecting experimental procedures. The shape parameter α for the 9 tree belts was set at 5, giving maximum LAI at 0.75 times the tree height. For all tree 10 heights, calculations were performed for tree LAI of 1.0, 2.0 and 3.0, and for geostrophic 11 wind velocities of 3 and 10 m/s. (Note that footprints for geostrophic wind velocities less 12 than 3 m/s could not be calculated due to numerical instabilities in the model.) Surface 13 roughness for the soil was set at 0.01 m for all calculations. 14 Wind direction analysis 15 Wind direction was stratified into 20° classes for both the oil mallee and control fields, 16 for periods associated with each of the different measurement heights in the oil mallee 17 field. The distribution of wind direction was compared between the two fields to 18 determine the impact of the parallel tree belts on wind direction. The standard deviation 19 of wind direction was also assessed in 20° classes for the oil mallee field for each 20 measurement height. 9 1 Average hourly vertical wind speed ( W ) analysis 2 Because of the different vegetation characteristics within the oil mallee field, air 3 temperature over each of the components could also be different, which could lead to 4 consistent patterns of vertical air movement in the field. To identify if this was occurring, 5 W was analysed as a function of horizontal wind direction for each measurement 6 height. The sonic anemometer was not installed perfectly vertically, and so there was a 7 sinusoidal artefact in the graph of W against wind direction. This artefact was removed 8 prior to analysis using a function of the form: 9 10 W cor = (( W /√( U 2 + V 2)) - (a sin(wind dir – b))) * √( U 2 + V 2) (1) 11 12 where W 13 vectors (prior to axis rotation), a = tan Ф, the angle of tilt, and b is the direction of tilt 14 plus 90°. The parameters a and b were estimated from a graph of W /√( U 2 + V 2) 15 against wind direction (see Figure 2). We anticipate that under conditions of persistent 16 vertical air movement due to differences in temperature between the vegetation types, 17 W cor cor is the tilt-corrected vertical wind speed, U and V are the horizontal wind at the point of measurement in the centre of the alley should be biased towards 18 either positive (upward) or negative values when the wind is from the east or west, 19 blowing along the alleys. Biases in W 20 indicate direct influence of the tree belt on wind patterns. cor for winds from the north or south would 10 1 Results 2 Seasonal conditions 3 The traditional winter and spring growing season (May to October) rainfall was 117 mm 4 in 2006, and 251 mm in 2007. The long-term average is 244 mm, so 2007 was close to 5 average, but 2006 was much drier than average. Summer and autumn (November to 6 April) rainfall was 182 mm for 2005/06, 78 mm for 2006/07, and 124 mm for 2007/08. 7 The long-term average for November to April is 101 mm, so the summer and autumn of 8 2005/06 (leading into the first period of measurement) was considerably wetter than 9 average, but the next two summers and autumn periods experienced close-to-average 10 rainfall. 11 Footprint analysis 12 For all modelled scenarios, more than 80% of the total flux signal at the point of 13 measurement was sourced from within 4 tree belts (Table 1). Taller trees with higher LAI 14 resulted in a higher proportion of the signal coming from further than 4 belts, particularly 15 for the higher geostrophic wind velocity, but this was always less than 20% of the total 16 signal. In all calculations for winds at right angles to the tree belts, the presence of tree 17 belts had a noticeable impact on the contribution function (which describes the 18 contribution of the various landscape elements to the total flux measurement), 19 particularly immediately upwind of the belt (Figure 3). Similar results were calculated for 20 winds at 45° to the tree belts (data not shown). In the calculations, tree belts occupied 21 14.3% of the landscape, and their contribution to the total footprint varied from 6.4% (for 22 windy conditions at a measurement height of 3.7 m over 2 m trees with a LAI of 1.0) to 11 1 20.2% (for calm conditions at a measurement height of 6.0 m over 4 m trees with LAI of 2 1.0) (Table 2), and decreased with increasing LAI. 3 Wind direction 4 The presence of tree belts had little impact on wind direction for any of the measurement 5 heights (Figure 4). However, for measurement height of 3.7 m, the standard deviation of 6 wind direction was increased by the tree belts for winds from the north and south, 7 blowing across the belts (Figure 5). Standard deviation of wind direction was not affected 8 by the tree belts for higher measurement heights. 9 Vertical wind speed 10 Vertical wind speed at the point of measurement (between the tree belts) was analysed to 11 determine whether the landscape patterns were having a consistent impact on vertical air 12 movement. W 13 the tree belts and alleys), but was biased towards positive values for wind directions 14 within 45° of east and west (along the alleys) for all measurement heights (Figure 6). 15 These peaks are consistent with persistent patterns of vertical air movement caused by the 16 repeating spatial patterns of vegetation type, and data for winds from these directions 17 were excluded from subsequent analysis. Exclusion of this data had a minor impact on 18 total water and carbon dioxide fluxes (Table 3). cor was generally close to zero for winds from the north or south (across 12 1 Comparison of eddy covariance units 2 For the period in March 2007 when both units were installed over short, well-watered 3 grass for a total of 68 hours, regression of hourly-averaged latent energy flux yielded a 4 slope of 1.016, an intercept of 2.53 w/m2, and r2 of 0.98. Values for LE varied between 0 5 and 300 w/m2. Corresponding values for the regression of CO2 flux were 0.994 (slope), 6 0.020 mg/m2/s (intercept), and 0.96 (r2), with a range of -0.4 to +0.5 mg/m2/s. 7 Evapotranspiration 8 During the drier than average growing season of 2006, there was little difference in total 9 evapotranspiration (ET) measured from the two fields (Figure 7). ET from the control 10 field was slightly higher than ET from the oil mallee field for much of the period. 11 However, ET from the oil mallee field started to increase relative to the control field late 12 in the measurement period, coinciding with the period of growth of the oil mallees. Total 13 ET from both fields was greater than rainfall, due to soil water storage from the unusually 14 heavy summer rainfall in 2005/06. 15 Similar results were observed for the April 2007 - October 2007 period in the data set 16 accumulated between April 2007 and May 2008 (Figure 8). During this 6-month period 17 there was little difference in ET between the two fields, but on this occasion, ET was 18 closely aligned with total rainfall for the period. 19 Substantial differences in total ET between the two fields were observed during the 20 summer and autumn period between November 2007 and April 2008 (Figure 8). ET from 21 the control field closely matched rainfall until early in April 2008, but ET was greater 13 1 from the oil mallee field, and total difference for the year based on 2007/08 data was 2 around 30 mm. 3 Carbon balance 4 During the drier than average period between May and October 2006, carbon uptake was 5 initially faster from the control field than from the oil mallee field (Figure 9). However, 6 towards the end of the period of measurement, carbon uptake accelerated from the oil 7 mallee paddock, in line with seasonal patterns of oil mallee growth. During the 2007 8 growing season (Figure 10), carbon uptake was initially greater in the oil mallee paddock, 9 but the maximum rate of assimilation was greater for the control field, so that difference 10 between the two fields was relatively small in October at the end of the growing season. 11 Over the summer of 2007/08, carbon uptake continued from the oil mallee paddock but 12 was much slower from the control paddock, so that over the full year, a net difference of 13 3.2 Mg CO2 was measured. 14 Discussion 15 Eddy covariance over tree belt systems 16 The eddy covariance technique is usually applied to landscapes with relatively uniform 17 topography and vegetation. However, for a ‘belt and alley’ landscape, vegetation is 18 clearly not uniform, and the presence of regular belts of trees could induce complex flow 19 patterns, particularly for wind directions across the belts. For this reason, we examined 20 footprint patterns with the SCADIS tool (Sogachev and Lloyd 2004; Sogachev et al. 21 2005b). According to footprint calculations, the proportion of the flux measured by eddy 14 1 covariance attributable to the tree belts varied depending on the LAI of the tree belts, the 2 measurement height, the tree height, and wind velocity. Oil mallee tree belts in south- 3 western Australia have average LAI of between 2 and 3 (Oliver et al. 2005). For these 4 values, a measurement height of 3.7 m, with a tree height of 2 m (as used for our 5 measurements between May 2006 and July 2006), could result in substantial under- 6 estimation of the tree belt contribution to the total flux (Table 3). However, when the 7 measurement height was increased to 5.4 m (July 2006 to October 2006) or 6.0 m (April 8 2007 to May 2008), the tree belt (LAI 2 or 3) contribution to the calculated footprint 9 varied between 10.2% and 15.6% for winds directly across the tree belts, which was close 10 to the theoretical tree area of 14.3%. Similar results were calculated for winds at 45° to 11 the tree belts, when contribution of the tree belts to the total signal under the same 12 conditions varied between 11.4% and 18.9%. These calculations suggest that in theory, 13 the eddy covariance technique can be applied to measurements from a ‘belt and alley’ 14 landscape in order to determine relative contributions from the tree belts and intervening 15 alley vegetation. 16 An analysis of wind direction and its standard deviation found that the regular tree belts 17 in the oil mallee field had little impact on horizontal wind movement, compared with the 18 control field. This further supports the use of the eddy covariance technique for the 19 comparative analysis of carbon and water budgets of a ‘belt and alley’ system. However, 20 given the previously studied effects of tree belts on wind patterns (e.g. Tuzet and Wilson, 21 2007), these impacts should be investigated for each application of eddy covariance to 22 non-uniform vegetation. 15 1 Furthermore, we found evidence of persistent patterns of vertical air movement 2 associated with winds oriented along the tree belts (see Figure 6), providing evidence of 3 advection. However, in this instance the removal of data from potentially advective wind 4 directions had a minimal impact on the total flux estimates. Once again, this should be 5 confirmed for other sites with non-uniform vegetation. 6 Under the rainfall conditions experienced during the experiment, runoff and drainage 7 losses were expected to be small (most likely, zero), and so according to the water 8 balance equation, rainfall should be similar in magnitude to evapotranspiration. This was 9 most clearly observed for data in December 2007 and January 2008 (Figure 3), with 10 increases in cumulative ET matching increases in cumulative rainfall. The close 11 alignment of rainfall and ET gives confidence that the eddy covariance technique is 12 providing a robust estimate of the energy and water balance under the experimental 13 conditions. Carbon flux data also matches closely with patterns of vegetation growth. For 14 these reasons, we are confident in concluding that the eddy covariance technique can 15 successfully be applied to our ‘belt and alley’ landscape. However, similar tests with 16 regard to wind direction and vertical air movement should be performed prior to applying 17 the eddy covariance technique to other areas of non-uniform vegetation. 18 Water balance and salinity 19 The extra water use at the landscape scale measured from the oil mallee field over a full 20 year of measurement was around 30 mm. This difference was generated between 21 December 2007 and May 2008 (Figure 8), with total ET values of 113 and 84 mm for the 22 oil mallee and control fields respectively. Given the very close relationship between the 16 1 two eddy covariance units (where the units differed in their flux calculations by less than 2 2% when positioned over the same vegetation), this represents a significant difference. 3 For comparison, previously published values of extra water use for lucerne in a similar 4 environment varied between 60 and 200 mm (Ward et al. 2001; Latta et al. 2001; Ward et 5 al. 2006). Values quoted in these studies assumed that lucerne was grown over the whole 6 landscape, but in the current study, oil mallees were only planted on about 14% of the 7 landscape. Therefore, the extra water use on the 14% of the landscape occupied by trees 8 was of the order of 210 mm. This water was likely drawn from deep in the soil below the 9 tree belts, and also from significant distances laterally from the tree belt, as observed by 10 Ellis et al. (2005). 11 Averaged over the landscape, the extra water use is likely to help restrict the spread of 12 dryland salinity. Calculations based on LeBuM (Ward 2006) suggest that average annual 13 groundwater recharge for the region could be reduced from 6 mm to less than 2 mm. 14 However, because the spatial distribution of the extra water use is likely to be non- 15 uniform, the actual impact on groundwater recharge is likely to be more complex (Walker 16 et al. 2003), and further research with spatial groundwater models will be necessary to 17 determine the likely outcome. 18 Carter et al. (2005) and Wildy et al. (2004) used sap flow techniques in similar 19 environments to measure oil mallee ET of 2-3 mm/day (based on tree crown area) in 20 December, in the absence of groundwater. Assuming coverage of 14% of the landscape, 21 this equates to 0.3-0.4 mm/day at the landscape scale. In our measurements, the 22 difference in total ET between the oil mallee paddock and the control paddock (i.e. the 17 1 amount of ET attributable to the trees) between December 2007 and February 2008 2 inclusive was 15.2 mm (0.17 mm/day), which is about half that reported by Carter et al. 3 (2005) and Wildy et al. (2004). Even allowing for a possible under-estimation of the tree 4 belts in the total flux footprint as discussed above, our measurements are below the lower 5 end of the range of previous water use estimates. As noted by Crosbie et al. (2008), 6 scaled-up sap flow calculations might over-estimate landscape-scale ET from tree belts 7 by as much as 100%, and our results provide further evidence of this. Nevertheless, the 8 extra water use provided by the oil mallees is likely to assist in restricting the spread of 9 dryland salinity. 10 Carbon balance and sequestration 11 The carbon balance of agricultural systems is influenced by carbon exported from the 12 system, either as grain, hay, or as growth of grazing animals. For this reason, the numbers 13 presented in Figures 9 and 10 do not represent the net carbon gain for the system. 14 Nevertheless, differences in carbon uptake measured during summer and autumn 15 (November to April, when export from the system was minimal) do represent carbon 16 uptake by the oil mallees relative to the control field. Measurements between November 17 2007 and April 2008 indicated that the net uptake of CO2 in the oil mallee field was 1.84 18 Mg CO2/ha, and the corresponding number for the control field was 0.35 Mg CO2/ha. 19 This difference is far greater than the 1-2% difference indicated by the comparison of ET 20 units. Assuming that the difference of 1.49 Mg CO2/ha over the 6-month period is solely 21 attributable to the presence of the oil mallees, this is equivalent to a dry matter (DM) gain 22 of around 0.74 Mg DM/ha at the landscape scale, which will include both above-ground 18 1 and below-ground growth. Wildy and Pate (2002) measured above- and below-ground 2 growth of oil mallee trees growing in belts of around 10 and 3 kg/tree/year respectively, 3 which equated to 1.4 Mg DM/ha/year of total growth at the landscape scale, which is 4 comparable with our measurement of 0.74 Mg DM/ha for the 6-month summer and 5 autumn period. 6 Carbon capture by an agroforestry system will depend on seasonal conditions, as well as 7 the spacing and arrangement of trees within the system. For this reason, it is difficult to 8 compare results from one study with those of another. Nevertheless, the results presented 9 here confirm that the incorporation of belts of trees into a landscape dominated by annual 10 agricultural communities will lead to increased carbon sequestration. Further research 11 will be necessary to determine the impacts on carbon sequestration quantity likely to be 12 associated with spatial arrangement of trees, and this will affect the adoption of ‘belt and 13 alley’ farming systems. 14 Carbon sequestration of 1.5 Mg CO2/ha (as measured for the 2007/08 summer) could be 15 enough to make oil mallee alley farming more attractive in the south-west of Western 16 Australia. With the potential for carbon trading, a price of $20/Mg provides the oil 17 mallees with extra value of $30/ha. Although this on its own is not enough to offset the 18 value of the loss of production from the annual crops displaced by the tree belts, when 19 combined with other tree products (solvent oil, energy, activated charcoal) and 20 environmental benefits (salinity, biodiversity), belts of oil mallees might become a more 21 attractive option than they currently are (Roberts et al. 2008). 19 1 Conclusions 2 The eddy covariance technique can be successfully applied to a belt and alley farming 3 system, although caution must be exercised due to the potential for influences on wind 4 direction and patterns of advective air movement. Measurements of water use indicated 5 that belts of oil mallees occupying 14% of the landscape used an extra 30 mm across the 6 landscape, which is comparable at the landscape scale to water use measured for 7 herbaceous perennial vegetation occupying 100% of the landscape. Whole-of-landscape 8 measurements with eddy covariance suggest that sap flow measurements might lead to 9 overestimation of landscape-scale water use. CO2 measurements indicate that carbon 10 sequestration of 1.5 Mg CO2/ha was achieved during the 2007/08 summer, which could 11 help to increase adoption of oil mallees. Carbon sequestration and ET are likely to vary 12 considerably depending on seasonal conditions, and further research will be necessary to 13 determine actual values over the longer term. 14 Acknowledgements 15 Thanks to Neil Ballard and family for their enthusiastic adoption of oil mallees, and for 16 allowing us to measure the on-farm impacts. Thanks also to Ian Foster of DAFWA for 17 access to their weather station data from the oil mallee paddock. Ray Leuning provided 18 very helpful advice on the analysis of eddy covariance data, and the potential impact of 19 tree belts on advective patterns of air movement. 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Percentage of footprint attributable to trees where trees were planted in belts of 2 10 m width with 60 between belts (i.e. total tree area = 14.3%). Wind Tree Sensor Direction Height Height (m) (m) 2 Geostrophic wind 3 m/s Geostrophic wind 10 m/s LAI LAI LAI LAI LAI LAI 1.0 2.0 3.0 1.0 2.0 3.0 3.7 14.8 13.0 12.6 6.4 na na 3 5.4 18.6 15.2 14.1 11.5 10.9 10.2 4 6.0 20.2 16.6 15.2 14.0 12.7 12.2 NE, NW, 2 3.7 12.9 11.6 11.4 12.7 na na SE, SW 3 5.4 17.4 14.6 13.6 17.2 15.1 14.5 4 6.0 19.3 16.0 15.0 18.9 16.7 16.1 N, S 28 1 Table 3. Total water and carbon dioxide fluxes for May to November 2006, and May 2 2007 to April 2008, before and after removal of data associated with winds blowing along 3 the direction of the tree belts. 4 May to November 2006 April 2007 to May 2008 All wind E and W winds All wind E and W winds directions excluded directions excluded H2O (mm) 166 161 414 414 CO2 (t/ha) -3.6 -3.8 -15.0 -15.0 29 1 Captions for Figures 2 Figure 1. Layout of the oil mallee field. 3 Figure 2. An example of the sinusoidal response of W /√( U 2 + V 2) when plotted 4 against wind direction, for the oil mallee field with measurement height 5.4m. In this 5 instance parameters a and b (equation 1) were evaluated as 0.06 and 130 respectively, 6 corresponding with a sensor tilt of 3.4° (= tan-1 0.06) towards the north-east (40°). 7 Figure 3. Calculated footprint contribution functions for north or south winds for tree 8 heights of 2 m ((a) and (b)), 3 m ((c) and (d)), and 4 m ((e) and (f)), for geostrophic wind 9 speeds of 3 m/s ((a), (c) and (e)) and 10 m/s ((b), (d) and (f)). The maximum value for the 10 contribution function in (b) is 0.047 m-1. 11 Figure 4. Frequency of wind direction (in 20° classes) for the oil mallee and control fields 12 for periods when measurement height in the oil mallee field was 3.7 m (a), 5.4 m (b) and 13 6.0 m (c). 14 Figure 5. Average standard deviation of wind direction (in 20° classes) for the oil mallee 15 and control fields for periods when measurement height in the oil mallee field was 3.7 m 16 (a), 5.4 m (b) and 6.0 m (c). 17 Figure 6. Vertical wind speed corrected for tilt angle for measurements taken at heights of 18 3.7 m (a), 5.4 m (b) and 6.0 m (c). 30 1 Figure 7. Cumulative evapotranspiration (actual and potential), and cumulative rainfall 2 from the oil mallee field and the control field for the period May 25 2006 to October 25 3 2006. 4 Figure 8. Cumulative evapotranspiration (actual and potential), and cumulative rainfall 5 from the oil mallee field and the control field for the period April 4 2007 to May 8 2008. 6 Figure 9. Cumulative net CO2 assimilation for the oil mallee field and the control field for 7 the period May 25 2006 to October 25 2006. 8 Figure 10. Cumulative net CO2 assimilation for the oil mallee field and the control field 9 for the period April 4 2007 to May 8 2008. 1 1 Figure1. 2 N Oil mallees EC location May 06 – Oct 06 EC location Apr 07 – May 08 Field boundary 250 m 1 1 Figure 2. 0.10 0.05 0.00 Data points Fitted sine curve -0.05 -0.10 0 90 180 Wind direction (degrees) 270 360 2 Figure 3 (a) (b) Veg Ht Tree LAI 1.0 Tree LAI 2.0 Tree LAI 3.0 15 0.02 10 0.01 5 0.00 0 (c) (d) 15 0.02 10 0.01 5 0.00 0 (e) (f) 15 0.02 10 0.01 5 0.00 0 -400 -300 -200 -100 0 -400 -300 Distance from sensor (m) -200 -100 0 Contribution function (m-1) Vegetation height (m) 1 3 1 Figure 4 2 (a) Oil mallee field Control field 0.10 0.05 0.00 Frequency (b) 0.10 0.05 0.00 (c) 0.10 0.05 0.00 0 90 180 270 Wind direction (degrees) 360 4 1 Figure 5 2 Average standard deviation of wind direction (degrees) (a) 50 Oil mallee field Control field 40 30 20 (b) 50 40 30 20 (c) 50 40 30 20 0 90 180 270 Wind direction (degrees) 360 5 1 Figure 6 2 (a) 0.1 0.0 -0.1 (m/s) (b) 0.1 0.0 -0.1 (c) 0.1 0.0 -0.1 0 90 180 270 Wind direction (degrees) 360 1 1 Figure 7 2 Cumulative ET or rainfall (mm) 250 200 150 Oil mallee Control Potential ET Rainfall 100 50 0 1 May 06 1 Jul 06 1 Sep 06 1 Nov 06 2 1 Figure 8 2 Cumulative ET or rainfall (mm) 500 400 300 200 Oil mallee Control Potential ET Rainfall 100 0 1 Apr 07 1 Jul 07 1 Oct 07 1 Jan 08 1 Apr 08 3 1 Figure 9 Cumulative flux (Mg CO2/ha) 2 0 -1 -2 Oil mallee Control -3 -4 1 May 06 1 Jul 06 1 Sep 06 1 Nov 06 4 1 Figure 10 Cumulative flux (Mg CO2/ha) 2 0 Oil mallee Control -4 -8 -12 -16 1 Apr 07 1 Jul 07 1 Oct 07 1 Jan 08 1 Apr 08
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