Components of uncertainty in primary production model: the study of DEM, classification and location error

The use of geographic information system (GIS)-based ecological models is increasing and input datasets of these models are improving daily. Still, there is a notable gap in quantifying the uncertainty related to these models. Quantifying uncertainty in spatial ecology is indeed crucial because it may improve the support that GIS provides for decision support systems. This article aims to quantify uncertainty and error propagation in a dynamic GIS model that predicts ecosystem productivity in dry environments. This was done through the following operative objectives: (1) comparing the contribution to model uncertainty of topographic error with classification error; (2) testing whether the uncertainty contributed by the secondary topographic index (radiation layer) is greater than the uncertainty contributed by the primary topographic indices (aspect or slope); and (3) quantifying the contribution of the location error to model uncertainty. The research was applied in four steps: (1) spatial database design and collection of validation data; (2) standard error determination, based on statistical indices for simulation; (3) development of simulation codes to assess the uncertainty and error propagation of the environmental variables; and (4) determination of the hierarchy of uncertainty factors. The results show that the contribution of the DEM layer to the model uncertainty is substantial, as opposed to the negligible uncertainty contributed by the rock map. The error simulation results were found to be different among subregions and were dependent on slope gradient and error magnitude. Error propagation from the secondary topographic index (radiation layer) was occasionally found to contribute less to the model uncertainty than the primary topographic index (aspect). It was also found that location error correction has only a small positive effect on the model's predictability. The reason is related to the limited ability to determine location error, because here the correction method was spatially uniform and based on visual interpretation. Future research can focus on the assessment of model behavior with different DEM spatial resolutions to find the best resolution for prediction. There is a need to analyze the effect of the model's climatologic variables to better understand their uncertainty effect on the model's temporal dimension. In addition, there is a need to develop a unique algorithm that will make an optimal assessment of spatial nonuniform correction of the location error.

[1]  Osvaldo E. Sala,et al.  PATTERNS AND CONTROLS OF PRIMARY PRODUCTION IN THE PATAGONIAN STEPPE: A REMOTE SENSING APPROACH† , 2002 .

[2]  Shawn W. Laffan,et al.  Effect of error in the DEM on environmental variables for predictive vegetation modelling , 2004 .

[3]  T. Sarjakoski,et al.  Error propagation analysis of DEM‐based drainage basin delineation , 2005 .

[4]  B. Lowery,et al.  Identification of the spatial distribution of soils using a process-based terrain characterization , 2001 .

[5]  S. Dicks,et al.  Evaluation of thematic map accuracy in a land-use and land-cover mapping program , 1990 .

[6]  Andrew K. Skidmore,et al.  A comparison of techniques for calculating gradient and aspect from a gridded digital elevation model , 1989, Int. J. Geogr. Inf. Sci..

[7]  A. Danin,et al.  The distribution of Raunkiaer life forms in Israel in relation to the environment , 1990 .

[8]  Bruce H. Carlisle,et al.  Modelling the Spatial Distribution of DEM Error , 2005, Trans. GIS.

[9]  Tapani Sarjakoski,et al.  Error propagation of DEM-based surface derivatives , 2005, Comput. Geosci..

[10]  Gerard B. M. Heuvelink,et al.  Error Propagation in Environmental Modelling with GIS , 1998 .

[11]  Carolyn T. Hunsaker,et al.  Spatial uncertainty in ecology : implications for remote sensing and GIS applications , 2002 .

[12]  Andreas Persson,et al.  Comparison of DEM Data Capture and Topographic Wetness Indices , 2003, Precision Agriculture.

[13]  Tal Svoray,et al.  Assessment of herbaceous plant habitats in water-constrained environments: predicting indirect effects with fuzzy logic , 2004 .

[14]  John Noel A. C Gabrosek,et al.  The Effect on Attribute Prediction of Location Uncertainty in Spatial Data , 2002 .

[15]  Christian Walter,et al.  Improving soil hydromorphy prediction according to DEM resolution and available pedological data , 2000 .

[16]  Barbara P. Buttenfield,et al.  Mapping Ecological Uncertainty , 2001 .

[17]  Peter F. Fisher,et al.  Modelling soil map-unit inclusions by Monte Carlo simulation , 1991, Int. J. Geogr. Inf. Sci..

[18]  B. Minasny,et al.  On digital soil mapping , 2003 .

[19]  Stefano Tarantola,et al.  Uncertainty and sensitivity analysis: tools for GIS-based model implementation , 2001, Int. J. Geogr. Inf. Sci..

[20]  Giles M. Foody,et al.  Status of land cover classification accuracy assessment , 2002 .

[21]  T. Svoray,et al.  Spatially and temporally explicit modeling of conditions for primary production of annuals in dry environments , 2008 .

[22]  Daniel A. Griffith,et al.  Error Propagation Modelling in Raster GIS: Overlay Operations , 1998, Int. J. Geogr. Inf. Sci..

[23]  Peter F. Fisher,et al.  Improved Modeling of Elevation Error with Geostatistics , 1998, GeoInformatica.

[24]  Patrick E. Clark,et al.  Intermountain plant community classification using Landsat TM and SPOT HRV data. , 2001 .

[25]  Manoj K. Arora,et al.  GIS‐based route planning in landslide‐prone areas , 2005, Int. J. Geogr. Inf. Sci..

[26]  P. Fisher,et al.  Spatially Variable Thematic Accuracy: Beyond the Confusion Matrix , 2001 .

[27]  Michael F. Goodchild,et al.  Geostatistics for conflation and accuracy assessment of digital elevation models , 1999, Int. J. Geogr. Inf. Sci..

[28]  Scott J. Goetz,et al.  Remotely Sensed Interannual Variations and Trends in Terrestrial Net Primary Productivity 1981–2000 , 2004, Ecosystems.

[29]  Derek Karssenberg,et al.  Dynamic environmental modelling in GIS: 2. Modelling error propagation , 2005, Int. J. Geogr. Inf. Sci..

[30]  Jay C. Bell,et al.  Digital elevation model resolution: effects on terrain attribute calculation and quantitative soil-landscape modeling , 2001 .

[31]  Peter Fisher,et al.  Sorites paradox and vague geographies , 2000, Fuzzy Sets Syst..

[32]  Ashton Shortridge,et al.  Characterizing Uncertainty in Digital Elevation Models , 2001 .

[33]  H Rajaie,et al.  Runoff hydrograph simulation based on time variable isochrone technique , 2002 .

[34]  Lee H. MacDonald,et al.  Digital Elevation Accuracy and Grid Cell Size: Effects on Estimated Terrain Attributes , 2007 .

[35]  Phaedon C. Kyriakidis,et al.  A geostatistical approach for mapping thematic classification accuracy and evaluating the impact of inaccurate spatial data on ecological model predictions , 2001, Environmental and Ecological Statistics.

[36]  Tal Svoray,et al.  Multidate adaptive unmixing and its application to analysis of ecosystem transitions along a climatic gradient , 2002 .

[37]  N. Zimmermann,et al.  Predictive mapping of alpine grasslands in Switzerland: Species versus community approach , 1999 .

[38]  Michael F. Goodchild,et al.  Modeling the Uncertainty of Slope and Aspect Estimates Derived from Spatial Databases , 2010 .

[39]  Thomas R. Loveland,et al.  The global land-cover characteristics database : The users' perspective , 1999 .

[40]  Antoine Guisan,et al.  Predictive habitat distribution models in ecology , 2000 .

[41]  Tal Svoray,et al.  Integrating automatically processed SPOT HRV Pan imagery in a DEM-based procedure for channel network extraction , 2004 .

[42]  Frank Canters,et al.  Assessing effects of input uncertainty in structural landscape classification , 2002, Int. J. Geogr. Inf. Sci..

[43]  John P. Wilson,et al.  Terrain analysis : principles and applications , 2000 .

[44]  M. Goodchild,et al.  Uncertainty in geographical information , 2002 .

[45]  Peter Scull,et al.  Predictive soil mapping: a review , 2003 .

[46]  D. Dean,et al.  Combining location and classification error sources for estimating multi-temporal database accuracy , 2001 .

[47]  K. Holmesa,et al.  Error in a USGS 30-meter digital elevation model and its impact on terrain modeling , 2000 .

[48]  Stephen Wise,et al.  Assessing the quality for hydrological applications of digital elevation models derived from contours , 2000 .

[49]  Manoj K. Arora,et al.  Land Cover Classification Using IRS LISS III Image and DEM in a Rugged Terrain: A Case Study in Himalayas , 2005 .

[50]  Igor V. Florinsky,et al.  Accuracy of Local Topographic Variables Derived from Digital Elevation Models , 1998, Int. J. Geogr. Inf. Sci..

[51]  Peter M. Atkinson,et al.  Scale and the spatial structure of landform: optimising sampling strategies with geostatistics , 1998 .

[52]  Yohay Carmel Aggregation as a Means of Increasing Thematic Map Accuracy , 2004 .

[53]  Ralph Dubayah,et al.  Topographic Solar Radiation Models for GIS , 1995, Int. J. Geogr. Inf. Sci..

[54]  Peter F. Fisher,et al.  Causes and consequences of error in digital elevation models , 2006 .

[55]  R. Lunetta,et al.  Remote sensing and Geographic Information System data integration: error sources and research issues , 1991 .