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hydro-ecologic Modeling in the Okavango: hydrologic uncertainty analysis &the development of a fish model Anna Cathey  Department of Agricultural and Biological Engineering University of Florida  
Outline ,[object Object]
Introduction/Motivation
Research questions/objectives
Future work,[object Object]
Introduction andMotivation
Uncertainty analysis (UA) is used to propagate parameter uncertainties onto the model output Inputs Output A MODEL B C B A Sensitivity analysis(SA) studies how the uncertainty in the output can be apportioned to the model inputs. C
Why do we care?  Policy Implications for Sensitivity and Uncertainty Analysis Models are useful for policy makers  They can indicate system response to management decisions and climate change. Using GSA/GUA we can give a policy maker a probably range of probable system responses based on our understanding of the system. ,[object Object]
Reasons for uncertainty
What parts of the system need to be better understood to produce better models.,[object Object]
Interactions of inputs are not accounted for
Inherently assumes models are linear and additive
Global: multiple inputs are changed in each model run
Interactions of inputs are accounted for
Useful in complex nonlinear or non-additive models
Variance Based Global Sensitivity Analysis: parameter importance is tracked, E[Y|X],[object Object]
Global Sensitivity Analysis Roadmap
Morris Method Input factor 1 X(3) X(2) Input factor 2 X(0) Global Sensitivity Analysis  Qualitative Screening Tool Requires few simulations to map relative sensitivity Ranks input factors according to their effects on model output Two indices of sensitivity  Main effect (mean µ): the direct effect of the input factor on a given output Interactions (standard deviation σ): the higher-order effects X(1) Input factor 3
Modified Morris Method results in two sensitivity measures σ - estimates the higher-order effects of the parameter. σ- Interactions μ* -Importance μ* - estimates the overall effect of the parameter on a given output.
Extended FAST (eFAST) ,[object Object]
Quantitative
Calculates the variability in the output due to the uncertainty of input factors
Variance decomposition requires a large number of simulations per parameter, hence the need for initial screening (Morris)
Sensitivity index: Si = Vi / V ,[object Object]
GSA/GUA in the Okavango Basin Largest inland delta in the world Ramsar wetland of international significance Future development in Angola and Climate change may pose threats Ecology, tourism, fisheries, and collection of veld products all rely on hydrology Environmental flows are currently being set for the Delta No formal GSA/GUA has been run on the hydrologic models in the Okavango GUA can aid policy decisions  GSA can reveal the most important  	processes in the system
A fish model Environmental flows are being set in the Delta Recommendation for the development of a quantitative relationship between the flood pulse and fish populations  (Mosepele, 2009.  Environmental Flow Specialist Report for the Okavango Delta)  There is a theory that the flood pulse is a major driver for fish population has yet to be tested.  This model will be used to test that hypothesis. Models can let us simulate experiments that are too big to conduct  development  climate change
Research Objectives Uncertainty Analysis of the Okavango Delta Hydrologic Model The development of hydrologically driven fish model Bucket model Spatial model Uncertainty analysis of the Pitman Model in the Okavango Basin Putting it all together: Scenarios in the linked Okavango modeling environment
Objective 1Uncertainty analysis of the Okavango Delta hydrologic model
HOORC Delta hydrologic model (Wolski, 2006) Structure  Monthly time step Linked reservoir model Flow is input from Okavango River Groundwater flow and infiltration is represented sub-reservoirs  Volume thresholds move water from one reservoir to another Represents  Flood duration Flood frequency Flooding extents Outflow from the Boro River  Model parameters for each reservoir include  Area (surface, groundwater, island) Topography Evapotranspiration Rainfall ratio Flow resistance Extinction coefficient Volume threshold From Wolski (2006)
The Delta Hydrologic Model A reservoir model ~~~~~ linked to a ~~~~~ A GIS grid model 	Results are input into a grid model that inundates cells based on flood area 	Volume thresholds  route water.  Output is area of inundation Wolski Wolski, 2006
Step 1. Define pdfs U = uniform continuous distribution, D = uniform discrete distribution,
Step 2. Morris Method, Average Inundation Area
Step 3. FAST GUA95% Confidence Interval for Average Flooding Extents
Step 3. FAST GUA
Step 3. FAST GSA FAST 1st order indices
Interesting Model Behavior The maximum inundation for each of the reservoirs obtained during the GSA was mapped with interesting results.  Degree to which the water is being moved around the system  Future calibration may focus on refining the volume thresholds Panhandle Nqoga1 Thaoge Xudum
Objective 2A spatially explicit flood pulse driven fish model
bucket versus spatial model
Bucket model: Flood Pulse Concept The main driver for riverine/ floodplain systems is the flood pulse The aquatic/terrestrial transition zone (ATTZ) is a ‘moving littoral’ high inputs of nutrients from dry land is dynamic and flowing Resulting  high primary productivity in the ATTZ Impacts for fish utilization of floodplains Taken from Junk et al., 1989.
Okavango and the Flood Pulse Concept Food availability (Hoberg et al., 2002) “First flush” during advancing flood, nutrients released (4 mg/l N, 560 μg/l P) Burst in primary production (300 μg C/ ld, 24 μgchla/l)  Resting zooplankton eggs hatch when submerged and feed on the phytoplankton (10 mg DW/l and up to 90 mg DW/l in near-shore edges) Fish spawn with the burst in zooplankton, providing food for the fry Spawning period (Merron, 1991)  The larger the flood, the longer water is on the floodplain Leads to a longer spawning period and greater overall production of fish.   (Mosepele et al., 2009) (Mmopelwa et al., 2009)
Everglades ALFISH model Fish model build on top of a flood pulsed hydrologic model (ATLSS) Periphyton, macrophytes, detritus, meso- and macro-invertebrates, and big and small fish are simulated Recruitment is based on fecundity and number of mature fish Fish move into floodplain as flood rises and into refugia as it recedes 3 types of mortality: background, predation, density dependant, failure to find refugia Growth is simulated by the von Bertalanffy relationships DeAngeles et al., 1997
Everglades ALFISH model But it’s more complicated than that… The coefficient of determination (R2) is only 0.35 for fish population and 0.88 for water depth  Empirical findings show that depth only accounts for 20-40% of the variability in fish population Other factors like availability of prey and the frequency and size of the flood may be important Gaff et al., 2004
Murray-Darling Basin, Australia Experiences a flood pulse from snow melt  Noted that floodplain utilization by fish was less than expected and that the relationships may be more complicated than previously thought Temperature, flood predictability, as well as inundation duration and area may also need to be considered King et al., 2003 http://www.sas.usace.army.mil/50/Images/drought.jpg http://www.mda.asn.au/
Okavango Fish Model www.ag.auburn.edu/.../details.php?image_id=534  Three-spotted tilapia (Oreochromisandersoni) is an indicator species for floodplain migratory fish in the Delta 120 age classes are simulated and tracked Beverton and Holt mortality equation von Bertalanffy age/weight/length relationships Flood based recruitment and additional mortality Based on monthly time step HOORC model of Delta inundation area Recruitment increases on the advancing flood (but is otherwise constant) Mortality increases on the receding flood (but is otherwise constant)
von Bertalanffyage/weight/length relationships Length from age Lt,n = Lmax(1-e-n) L is length (cm), n is age (years) Lmax is 53cm (Mosepele and Nengu, 2003) Biomass from length Bt,n = aLnb a and b are empirical parameters a is 0.004, and b is 3.242 (Mosepele and Nengu, 2003) (von Bertalanffy, 1957)
Beverton and HoltMortality Age class Time step Nn = R e(-Z*n) Nt,n = Nt-1,n-1e(-Z*Δn) N is number of fish, R is recruits, Z is mortality, and n is age class Z is 3.99 per year (Mosepele and Nengu, 2003)   Z is divided into two parts 	natural (M) 1.39  	fishing mortality (F) 2.60 per year 	Indicates that fishing pressure is relatively high 			(Mosepele and Nengu, 2003)  (Beverton and Holt, 1956)
Preliminary Results Steady state Fish Biomass Flooding Extent
Flood pulse structural parameters Recruitment increases on the advancing flood R = R * At / At – 1 R is recruitment, A is area Mortality increases on the receding flood Nt,n = Nt-1,n-1e(-Z*Δn *(At / At-1)) N is number of fish, Z is mortality, and n is age in years
Calibration (Mosepele et al., 2009)
Age Classes Over Time
Biomass Over Time
The spatial model Based on the flood pulse concept coupled with the foraging arena concept (Murray-Hudson, 2009)
Foraging Arena Concept Traditional Mass Action Principle: two well mixed species Number of encounters (predation) = density of sp1 *density sp2 Results in  Strong top–down controls by predators  Unstable community structure - predation affects biodiversity Field data from complex systems show mixed top-down and bottom–up controls Biodiversity is maintained in the face of predator/prey relationships Random distribution does not occur The Foraging Arena Theory addresses this discrepancy Organisms make spatial habitat choices that minimize the risk of predation Populations are divided into vulnerable (V) and safe (B-V) stocks Flux (v) between these states v(B-V) and vV Biomass flow rate from prey to predator Q = aVB.   (Walters, 2006)
Okavango and the Foraging Arena Theory  Mosepele (pers.comm., 2009) proposes vegetation related protection survivability is increased in denser vegetation types  dense vegetation provides protection from predators Large predators typically reside in the stream channels, not in the floodplain
Foraging arena concept coupled with flood pulse concept High Flood Nutrients, Algae, and  zooplankton High Predation Med Predation Low Predation Low Flood Crowding Dry, fish are forced to refugia
Vegetation in the Delta Vegetation types were modeled by Murray-Hudson (2009) based on the inundation duration of the HOORC grid model Four classes of functional vegetation types Mosepele proposes that predation varies among vegetation types Aquatic communities (Model survivability = N*0.8) Seasonally flooded sedgeland (Model survivability = N*0.95) Seasonally flooded grassland (Model survivability = N*0.9)
Preliminary spatial model Monthly survivability is based on annually determined vegetation types No dynamics (Ex. exchange between cells) ,[object Object],The lighter the shade the lower the survivability
Objective 3Uncertainty analysis of the Pitman model in the Okavango Basin
Pitman model (Pitman, 1973) Structure Rainfall runoff model Uses historic rainfall and temperature SPATSIM GUI Applications to Okavango Has been calibrated in the Okavango River (Hughes, 2006) Results can be used to drive the HOORC Delta model http://www.ru.ac.za/static/institutes/iwr/software/reserve/helpdss/model_frame.htm
GSA/GUA of the Pitman model  Will use the Morris/FAST GSA/GUA technique GUA Understand the impact of the uncertainty of model inputs on streamflow Useful for decision making GSA Determine which inputs are most important Focus on the most important parameters Help to refine model structure

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Cathey Quals

  • 1. hydro-ecologic Modeling in the Okavango: hydrologic uncertainty analysis &the development of a fish model Anna Cathey Department of Agricultural and Biological Engineering University of Florida  
  • 2.
  • 5.
  • 7. Uncertainty analysis (UA) is used to propagate parameter uncertainties onto the model output Inputs Output A MODEL B C B A Sensitivity analysis(SA) studies how the uncertainty in the output can be apportioned to the model inputs. C
  • 8.
  • 10.
  • 11. Interactions of inputs are not accounted for
  • 12. Inherently assumes models are linear and additive
  • 13. Global: multiple inputs are changed in each model run
  • 14. Interactions of inputs are accounted for
  • 15. Useful in complex nonlinear or non-additive models
  • 16.
  • 18. Morris Method Input factor 1 X(3) X(2) Input factor 2 X(0) Global Sensitivity Analysis Qualitative Screening Tool Requires few simulations to map relative sensitivity Ranks input factors according to their effects on model output Two indices of sensitivity Main effect (mean µ): the direct effect of the input factor on a given output Interactions (standard deviation σ): the higher-order effects X(1) Input factor 3
  • 19. Modified Morris Method results in two sensitivity measures σ - estimates the higher-order effects of the parameter. σ- Interactions μ* -Importance μ* - estimates the overall effect of the parameter on a given output.
  • 20.
  • 22. Calculates the variability in the output due to the uncertainty of input factors
  • 23. Variance decomposition requires a large number of simulations per parameter, hence the need for initial screening (Morris)
  • 24.
  • 25. GSA/GUA in the Okavango Basin Largest inland delta in the world Ramsar wetland of international significance Future development in Angola and Climate change may pose threats Ecology, tourism, fisheries, and collection of veld products all rely on hydrology Environmental flows are currently being set for the Delta No formal GSA/GUA has been run on the hydrologic models in the Okavango GUA can aid policy decisions GSA can reveal the most important processes in the system
  • 26. A fish model Environmental flows are being set in the Delta Recommendation for the development of a quantitative relationship between the flood pulse and fish populations (Mosepele, 2009. Environmental Flow Specialist Report for the Okavango Delta) There is a theory that the flood pulse is a major driver for fish population has yet to be tested. This model will be used to test that hypothesis. Models can let us simulate experiments that are too big to conduct development climate change
  • 27. Research Objectives Uncertainty Analysis of the Okavango Delta Hydrologic Model The development of hydrologically driven fish model Bucket model Spatial model Uncertainty analysis of the Pitman Model in the Okavango Basin Putting it all together: Scenarios in the linked Okavango modeling environment
  • 28. Objective 1Uncertainty analysis of the Okavango Delta hydrologic model
  • 29. HOORC Delta hydrologic model (Wolski, 2006) Structure Monthly time step Linked reservoir model Flow is input from Okavango River Groundwater flow and infiltration is represented sub-reservoirs Volume thresholds move water from one reservoir to another Represents Flood duration Flood frequency Flooding extents Outflow from the Boro River Model parameters for each reservoir include Area (surface, groundwater, island) Topography Evapotranspiration Rainfall ratio Flow resistance Extinction coefficient Volume threshold From Wolski (2006)
  • 30. The Delta Hydrologic Model A reservoir model ~~~~~ linked to a ~~~~~ A GIS grid model Results are input into a grid model that inundates cells based on flood area Volume thresholds route water. Output is area of inundation Wolski Wolski, 2006
  • 31. Step 1. Define pdfs U = uniform continuous distribution, D = uniform discrete distribution,
  • 32. Step 2. Morris Method, Average Inundation Area
  • 33. Step 3. FAST GUA95% Confidence Interval for Average Flooding Extents
  • 35. Step 3. FAST GSA FAST 1st order indices
  • 36. Interesting Model Behavior The maximum inundation for each of the reservoirs obtained during the GSA was mapped with interesting results. Degree to which the water is being moved around the system Future calibration may focus on refining the volume thresholds Panhandle Nqoga1 Thaoge Xudum
  • 37. Objective 2A spatially explicit flood pulse driven fish model
  • 39. Bucket model: Flood Pulse Concept The main driver for riverine/ floodplain systems is the flood pulse The aquatic/terrestrial transition zone (ATTZ) is a ‘moving littoral’ high inputs of nutrients from dry land is dynamic and flowing Resulting high primary productivity in the ATTZ Impacts for fish utilization of floodplains Taken from Junk et al., 1989.
  • 40. Okavango and the Flood Pulse Concept Food availability (Hoberg et al., 2002) “First flush” during advancing flood, nutrients released (4 mg/l N, 560 μg/l P) Burst in primary production (300 μg C/ ld, 24 μgchla/l) Resting zooplankton eggs hatch when submerged and feed on the phytoplankton (10 mg DW/l and up to 90 mg DW/l in near-shore edges) Fish spawn with the burst in zooplankton, providing food for the fry Spawning period (Merron, 1991) The larger the flood, the longer water is on the floodplain Leads to a longer spawning period and greater overall production of fish. (Mosepele et al., 2009) (Mmopelwa et al., 2009)
  • 41. Everglades ALFISH model Fish model build on top of a flood pulsed hydrologic model (ATLSS) Periphyton, macrophytes, detritus, meso- and macro-invertebrates, and big and small fish are simulated Recruitment is based on fecundity and number of mature fish Fish move into floodplain as flood rises and into refugia as it recedes 3 types of mortality: background, predation, density dependant, failure to find refugia Growth is simulated by the von Bertalanffy relationships DeAngeles et al., 1997
  • 42. Everglades ALFISH model But it’s more complicated than that… The coefficient of determination (R2) is only 0.35 for fish population and 0.88 for water depth Empirical findings show that depth only accounts for 20-40% of the variability in fish population Other factors like availability of prey and the frequency and size of the flood may be important Gaff et al., 2004
  • 43. Murray-Darling Basin, Australia Experiences a flood pulse from snow melt Noted that floodplain utilization by fish was less than expected and that the relationships may be more complicated than previously thought Temperature, flood predictability, as well as inundation duration and area may also need to be considered King et al., 2003 http://www.sas.usace.army.mil/50/Images/drought.jpg http://www.mda.asn.au/
  • 44. Okavango Fish Model www.ag.auburn.edu/.../details.php?image_id=534 Three-spotted tilapia (Oreochromisandersoni) is an indicator species for floodplain migratory fish in the Delta 120 age classes are simulated and tracked Beverton and Holt mortality equation von Bertalanffy age/weight/length relationships Flood based recruitment and additional mortality Based on monthly time step HOORC model of Delta inundation area Recruitment increases on the advancing flood (but is otherwise constant) Mortality increases on the receding flood (but is otherwise constant)
  • 45. von Bertalanffyage/weight/length relationships Length from age Lt,n = Lmax(1-e-n) L is length (cm), n is age (years) Lmax is 53cm (Mosepele and Nengu, 2003) Biomass from length Bt,n = aLnb a and b are empirical parameters a is 0.004, and b is 3.242 (Mosepele and Nengu, 2003) (von Bertalanffy, 1957)
  • 46. Beverton and HoltMortality Age class Time step Nn = R e(-Z*n) Nt,n = Nt-1,n-1e(-Z*Δn) N is number of fish, R is recruits, Z is mortality, and n is age class Z is 3.99 per year (Mosepele and Nengu, 2003) Z is divided into two parts natural (M) 1.39 fishing mortality (F) 2.60 per year Indicates that fishing pressure is relatively high (Mosepele and Nengu, 2003) (Beverton and Holt, 1956)
  • 47. Preliminary Results Steady state Fish Biomass Flooding Extent
  • 48. Flood pulse structural parameters Recruitment increases on the advancing flood R = R * At / At – 1 R is recruitment, A is area Mortality increases on the receding flood Nt,n = Nt-1,n-1e(-Z*Δn *(At / At-1)) N is number of fish, Z is mortality, and n is age in years
  • 52. The spatial model Based on the flood pulse concept coupled with the foraging arena concept (Murray-Hudson, 2009)
  • 53. Foraging Arena Concept Traditional Mass Action Principle: two well mixed species Number of encounters (predation) = density of sp1 *density sp2 Results in Strong top–down controls by predators Unstable community structure - predation affects biodiversity Field data from complex systems show mixed top-down and bottom–up controls Biodiversity is maintained in the face of predator/prey relationships Random distribution does not occur The Foraging Arena Theory addresses this discrepancy Organisms make spatial habitat choices that minimize the risk of predation Populations are divided into vulnerable (V) and safe (B-V) stocks Flux (v) between these states v(B-V) and vV Biomass flow rate from prey to predator Q = aVB. (Walters, 2006)
  • 54. Okavango and the Foraging Arena Theory Mosepele (pers.comm., 2009) proposes vegetation related protection survivability is increased in denser vegetation types dense vegetation provides protection from predators Large predators typically reside in the stream channels, not in the floodplain
  • 55. Foraging arena concept coupled with flood pulse concept High Flood Nutrients, Algae, and zooplankton High Predation Med Predation Low Predation Low Flood Crowding Dry, fish are forced to refugia
  • 56. Vegetation in the Delta Vegetation types were modeled by Murray-Hudson (2009) based on the inundation duration of the HOORC grid model Four classes of functional vegetation types Mosepele proposes that predation varies among vegetation types Aquatic communities (Model survivability = N*0.8) Seasonally flooded sedgeland (Model survivability = N*0.95) Seasonally flooded grassland (Model survivability = N*0.9)
  • 57.
  • 58. Objective 3Uncertainty analysis of the Pitman model in the Okavango Basin
  • 59. Pitman model (Pitman, 1973) Structure Rainfall runoff model Uses historic rainfall and temperature SPATSIM GUI Applications to Okavango Has been calibrated in the Okavango River (Hughes, 2006) Results can be used to drive the HOORC Delta model http://www.ru.ac.za/static/institutes/iwr/software/reserve/helpdss/model_frame.htm
  • 60. GSA/GUA of the Pitman model Will use the Morris/FAST GSA/GUA technique GUA Understand the impact of the uncertainty of model inputs on streamflow Useful for decision making GSA Determine which inputs are most important Focus on the most important parameters Help to refine model structure
  • 61. Preliminary Pitman Morris Results GW: Max rate of GW recharge R: Evap storage coefficient GPOW: Power storage-recharge curve FT: Runoff rate at ST ST: Max soil water storage POW: storage-runoff curve AFOR: % basin in type 2 veg FF: evaporation scaling factor RDF: Rainfall distribution factor *
  • 62. Regionalization Based on varying characteristics that are spatially dependant East and West have difference geology resulting in different hydrographs South has less rainfall and can be a loosing reach Eastern sub-basins Southern sub-basins Western sub-basins
  • 63. Preliminary Pitman GSA regionalized results E: Eastern watersheds W: Western watersheds S:Southern watersheds GW: Max rate of GW recharge R: Evap storage coefficient GPOW: Power storage-recharge curve
  • 64. Objective 4 Putting it all together
  • 65. OkaSIMThe Okavango Delta Modeling Environment OkaFLOW OkaVEG OkaFISH
  • 66. The whole systemPutting it all together The linked Okavango modeling environment will be run Pitman watershed model Delta hydrologic model Delta vegetation model Delta fish model Climate change and development scenarios will be simulated in the river basin along with GSA/GUA
  • 68. Future work on Objective 2: the fish model Data will be collected for model calibration and testing The data that is available so far shows an annual signal Simulations of fishing, closed season, and other management strategies Alternative equations to compute mortality More spatially dynamic methods Alternatives to modeling responses to the flood food web based trophic models The GSA/GUA analysis will be refined (Mosepele et al., 2009) (Mmopelwa et al., 2009)
  • 69. Future work on Objective 3: the Pitman GSA/GUA Refine the regionalization approach Run and analyze FAST GSA/GUA
  • 70. Papers, Presentations, Posters Papers Cathey, A.M., R. Munoz-Carpena, P. Wolski, G. Kikers, (In edits) Global Uncertainty and Sensitivity Analysis of the Okavango Delta Reservoir Model, Botswana Kiker, G.A., R. Muñoz-Carpena, P. Wolski, A. Cathey, A. Gaughan, & J. Kim. (2008) Incorporating uncertainty into adaptive, transboundary water challenges: a conceptual design for the Okavango river basin. Int. J. of Risk Assessment and Management Vol. 10, No.4 pp. 312 – 338. Presentations Cathey, A., G. Parent, A. Gaughn, W. Kanapaux, D. Wojick. 2009. Living with Thirst: People and Wildlife in Southern Africa’s Variable Climate. Video case study for the Ecological Society of America Case Millennium Conference. Athens, Georgia. Cathey, A., R. Muñoz-Carpena, P. Wolski. 2009. Global Uncertainty and Sensitivity Analysis of Hydro-Ecologic Models of the Okavango Basin, Botswana. Presentation at the University of Botswana Harry Oppenheimer Research Center. Maun, Botswana. Cathey, A., R. Muñoz-Carpena, G. Kiker. 2009. Uncertainty Analysis Using the Method of Morris on a Hydrologic Model of the Okavango Basin, Botswana. Presentation at the AWRA Summer Specialty Conference: Adaptive Management of Water Resources II. Snowbird, Utah.   Cathey, A., R. Muñoz-Carpena, G. Kiker. 2009. Uncertainty Analysis of a Reservoir Model in the Okavango Delta, Botswana. Presentation at the Florida Section ASABE. Daytona Beach, Florida Cathey, A., R. Muñoz-Carpena, G. Kiker. 2009. Adaptive Management and Global Uncertainty and Sensitivity Analysis of Hydro-Ecologic Models of the Okavango Basin, Botswana. Presentation at the University of Botswana Harry Oppenheimer Research Center. Maun, Botswana. Posters Cathey A, Kiker, GA, Muñoz-Carpena,R. (2008) Incorporating Uncertainty into Adaptive, Transboundary Water Challenges: A Conceptual Design for the Okavango River Basin. Poster presented at University of Florida Water Institute Symposium, Gainesville, Florida and NSF IGERT Sustainability Conference, Fairbanks, Alaska.