Category 3: hydraulic/empiricalApproaches in this category are similar to those in Category 2, exceptthat here <strong>the</strong> water regime is modelled in greater detail, using hydraulicmodelling. This puts a considerable extra level <strong>of</strong> complexity on <strong>the</strong>water regime modelling, and associated extra data demands. Theprediction <strong>of</strong> water depth and flow velocities increases <strong>the</strong> range <strong>of</strong>water regime parameters on which vegetation–hydrology relationshipscan be based. The range <strong>of</strong> types <strong>of</strong> empirical relationships is <strong>the</strong> sameas <strong>for</strong> Category 2.Riparian vegetation and inundation. An example is <strong>the</strong> work <strong>of</strong>Auble et al. (1994) who investigated <strong>the</strong> relationships between riparianvegetation type and <strong>the</strong> percentage <strong>of</strong> time inundated. The model isbased on gradient analysis along a gradient <strong>of</strong> percentage <strong>of</strong> timeinundated. Three vegetation types and an open water category weredefined and, by sampling randomly located plots, <strong>the</strong> probabilities <strong>of</strong>each vegetation type occurring in each <strong>of</strong> 12 inundation durationclasses were determined. The HEC-2 (Hydrologic Engineering Centre1990) hydraulic model was used to predict water levels at differentriver cross-sections under different water management scenarios. Thesewater levels were translated into predictions <strong>of</strong> <strong>the</strong> proportion <strong>of</strong> plotsin <strong>the</strong> different inundation duration classes. These, coupled with <strong>the</strong>probabilities <strong>of</strong> vegetation types occurring in each class, enabledcalculation <strong>of</strong> <strong>the</strong> proportion <strong>of</strong> <strong>the</strong> total area that would be in eachcover type. A probabilistic model <strong>of</strong> this type could easily beimplemented in many wetland situations using hydrologic ra<strong>the</strong>r thanhydraulic modelling.Category 4: hydraulic/processApproaches in this category are <strong>the</strong> most complex, involving bothhydraulic modelling <strong>of</strong> <strong>the</strong> water regime, and process-based modelling<strong>of</strong> <strong>the</strong> vegetation response. By ‘process-based’ is meant that at leastsome aspects <strong>of</strong> physiological vegetation response to <strong>the</strong> water regimeare modelled. Modelling <strong>the</strong> physiological responses <strong>of</strong> <strong>the</strong> vegetationto <strong>the</strong> water regime requires detailed in<strong>for</strong>mation <strong>of</strong> soil, vegetation,water quality and climate parameters. Because <strong>of</strong> <strong>the</strong> large datademands and <strong>the</strong> computational complexities, this sort <strong>of</strong> modelling is<strong>of</strong>ten conducted only at single sites. Modelling <strong>the</strong> spatial patterns invegetation at larger scales based on this detailed level <strong>of</strong> soil–vegetation–atmosphere dynamics is very complex and because <strong>of</strong> <strong>the</strong>data demands and computation costs is normally only attempted <strong>for</strong>areas <strong>of</strong> a few square kilometres at most.Chowilla floodplain, SA. An example <strong>of</strong> modelling <strong>the</strong> physiologicalresponses <strong>of</strong> vegetation at a site is <strong>the</strong> work <strong>of</strong> Slavich et al. (1999) <strong>for</strong>black box trees (Eucalyptus largiflorens) on <strong>the</strong> Chowilla floodplain inSouth Australia. The model used (WAVES) was a one-dimensional dailytime step model describing water and carbon transfer through <strong>the</strong> soil–plant–atmosphere system. Simulations investigated <strong>the</strong> changes invegetation growth and salt accumulation in <strong>the</strong> soil in response tochanges in watertable depth and flooding. Changes in watertable depthwere imposed to simulate <strong>the</strong> effects <strong>of</strong> groundwater pumping. Thechanges in flooding that would result from changed operation <strong>of</strong>upstream regulating storages were determined empirically using88 <strong>Estimating</strong> <strong>the</strong> <strong>Water</strong> <strong>Requirements</strong> <strong>for</strong> <strong>Plants</strong> <strong>of</strong> <strong>Floodplain</strong> <strong>Wetlands</strong>
egression equations relating river discharge to flood heights. In thissense, <strong>the</strong> water regime was represented in very simple hydrologicterms.However, this and similar studies are reasonably placed in this category,because <strong>the</strong> soil water regime must be modelled in considerablehydraulic detail, including solving Richard’s equation <strong>for</strong> unsaturatedflow through <strong>the</strong> soil pr<strong>of</strong>ile. The hydraulic modelling <strong>of</strong> <strong>the</strong> waterregime in this case is <strong>for</strong> vertical water movement in this soil, ra<strong>the</strong>rthan <strong>for</strong> horizontal surface flows. A process-based equation is includedto estimate transpiration. The model is used to predict <strong>the</strong> changes incanopy leaf mass, by estimating <strong>the</strong> carbon assimilation rates. It assumesthat soil water availability, determined by daily soil matric and osmoticpotential, modifies canopy gas phase conductance and hence carbonassimilation rate, and <strong>the</strong> proportion <strong>of</strong> assimilated carbon allocated <strong>for</strong>canopy growth (Slavich et al. 1999).Slavich et al. (1999) acknowledge that while water availability isprobably <strong>the</strong> major control on leaf canopy area, many o<strong>the</strong>r factors alsoplay a role. The predictions <strong>the</strong>re<strong>for</strong>e represent potential vegetationresponses. The model has not been validated, but sensitivity analyseshave shown that predictions <strong>of</strong> LAI are sensitive to relatively smallchanges in <strong>the</strong> parameter that represents <strong>the</strong> proportion <strong>of</strong> carbonallocated to leaves. This parameter cannot be measured at <strong>the</strong> canopyscale over any significant period, and so must be calibrated.Plantations, nor<strong>the</strong>rn Victoria. An example <strong>of</strong> process-basedvegetation response modelling in spatial simulations is <strong>the</strong> work <strong>of</strong>Silberstein et al. (1999) in modelling plantation growth in nor<strong>the</strong>rnVictoria. In this work, spatial representations <strong>of</strong> soil pr<strong>of</strong>iles, vegetationtype and climate are used in ‘TOPOG_Dynamic’, a three-dimensionalversion <strong>of</strong> <strong>the</strong> WAVES model described earlier. The water regime ismodelled hydrologically above <strong>the</strong> soil surface, with rainfall, run-<strong>of</strong>f,evaporation, and transpiration estimated <strong>for</strong> each catchment element.The vertical and lateral movement <strong>of</strong> water infiltrating into <strong>the</strong> soilpr<strong>of</strong>ile is modelled hydraulically. In <strong>the</strong> application reported bySilberstein et al. (1999) predictions were compared with fieldobservations. These showed reasonable to good agreements in <strong>the</strong> timeseries outputs <strong>of</strong> watertable depth and different vegetation responseswithin calculated error bounds.Although TOPOG_Dynamic has not been applied in wetland vegetationmodelling, its representations <strong>of</strong> water regime and <strong>of</strong> plant response areequally appropriate <strong>for</strong> modelling <strong>the</strong> growth <strong>of</strong> woody wetlandspecies. Because <strong>of</strong> <strong>the</strong> data demands and computational complexity <strong>of</strong><strong>the</strong> model, it is not suitable <strong>for</strong> application to areas more than a fewsquare kilometres at most. Although in <strong>the</strong> implementation describedabove, surface water movement was adequately representedhydrologically, versions <strong>of</strong> <strong>the</strong> TOPOG model have employed solutionsto <strong>the</strong> kinematic wave equations <strong>for</strong> determination <strong>of</strong> surface flowhydraulics (eg. Vertessy and Elsenbeer 1999). These algorithms could beimplemented in hydraulic simulations <strong>of</strong> surface flows in wetlands,toge<strong>the</strong>r with <strong>the</strong> spatially explicit predictions <strong>of</strong> tree responses.Everglades. A third example is <strong>the</strong> work undertaken in <strong>the</strong> FloridaEverglades and reported by Fitz et al. (1996). This work involved <strong>the</strong>development <strong>of</strong> a general ecosystem model (GEM) that captures <strong>the</strong>feedbacks among abiotic and biotic components <strong>of</strong> <strong>the</strong> wetland system.Section 7: Predicting Vegetation Responses 89
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Estimating the WaterRequirements fo
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ContentsPreface 7Acknowledgments 8G
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List of Tables1 Spatial variability
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Note that the guide is concerned pr
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ecomes a matter of how to use what
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Figure 1. Floodplain featuresThe fl
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Figure 4.Wanganella Swamps, souther
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Floodplain wetlands, being a mosaic
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Section 2:Introducing theVegetation
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size and vigour rarely reach their
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floodplains survive there because t
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The lagoon floor is then colonised
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Note 11Growth-formsField guides to
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identical conditions. PFTs differ f
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Note 13Changes in depthSome herbace
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Focusing on depthWater regime analy
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Note 15Internet dataEnvironmental d
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Step 3: Vegetation-hydrologyrelatio
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- Page 92 and 93: ReferencesPrefaceArthington AH and
- Page 94 and 95: Section 3Roberts J and Marston F (1
- Page 96 and 97: Kunin WE and Gaston KG (1993). The
- Page 98 and 99: Singh VP (1995).“Computer models
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