University of Sheffield

Tony O'Hagan - Academic pages - Abstracts


Quantifying Uncertainty in Remotely Sensed Land Cover Maps

Edward Cripps, Anthony O'Hagan and Tristan Quaife

Australian Institute of Marine Science, Townsville, Australia, Department of Probability and Statistics, University of Sheffield, UK and Department of Geography, University College London, UK.

Publication details: Stochastic Environmental Research and Risk Assessment 27, 1239-1251. 2013.


Remotely sensed land cover maps are increasingly used as inputs into environmental simulation models whose outputs inform decisions and policy-making. Risks associated with these decisions are dependent on model output uncertainty, which is in turn affected by the uncertainty of land cover inputs. This article presents a method of quantifying the uncertainty that results from potential mis-classification in remotely sensed land cover maps. In addition to quantifying uncertainty in the classification of individual pixels in the map, we also address the important case where land cover maps have been upscaled to a coarser grid to suit the users' needs and are reported as proportions of land cover type. The approach is Bayesian and incorporates several layers of modelling but is straightforward to implement. First, we incorporate data in the confusion matrix derived from an independent field survey, and discuss the appropriate way to model such data. Second, we account for spatial correlation in the true land cover map, using the remotely sensed map as a prior. Third, spatial correlation in the mis-classification characteristics is induced by modelling their variance. The result is that we are able to simulate posterior means and variances for indivdual sites and the entire map using a simple Monte Carlo algorithm. The method is applied to the Land Cover Map 2000 for the region of England and Wales, a map used as an input into a current dynamic carbon flux model.

Keywords: land cover; remote sensing; uncertainty; Bayesian statistics; confusion matrix; spatial correlation; environmental models; Monte Carlo simulation.

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Updated: 20 August 2013
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