Spatial prediction of categorical variables: the Bayesian maximum entropy approach
By Patrick Bogaert. 2002
87 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Environmental Engineering, Global and Planetary Change
View Paper: https://www.semanticscholar.org/paper/4bcb1d9b326f304a0ca08902d5d73b6de577ed8c
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Artificial Intelligence
- Gerard B. M. Heuvelink
- Denis Allard
- Dick Brus
- R. Froidevaux
- D. D’Or
- Dean S. Oliver
- Yan Chen
- A. Douaik
In Environmental Engineering
- Gerard B. M. Heuvelink
- Dick Brus
- Dean S. Oliver
- R. Froidevaux
- Denis Allard
- Yan Chen
- D. D’Or
- Patrick Bogaert
In Global and Planetary Change
- Yan Chen
- Dean S. Oliver
- Andrew J. Tatem
- Gerard B. M. Heuvelink
- Dick Brus
- R. Froidevaux
- D. D’Or
- Denis Allard
Citations in the corpus
- The spatial allocation of population: a review of large-scale gridded population data products and their fitness for use (2019, background): “…mapping and can be viewed as another means of population estimation, traditionally focusing on the problem of small area estimation (e.g., Birkin and Clarke, 1988; Wong, 1992; Bogaert, 2002), or as a type of dasymetric refinement (e.g., Mrozinski and Cromley, 1999; Leyk et al., 2013) (Fig.”
- Levenberg–Marquardt forms of the iterative ensemble smoother for efficient history matching and uncertainty quantification (2013, background): “Like Bogaert [3], we emphasize that the goal of our study is not to correctly estimate the true value of the variables, but rather to estimate expectations from the conditional probability.”
- An efficient maximum entropy approach for categorical variable prediction (2011, methodology): “MCP, (Equation (7)) is thus an approximation to the full BME solution as given by D’Or & Bogaert (2004). It is, however, fast, easy to code and, in most cases, a very accurate approximation as shown later.”
- Space-time mapping of soil salinity using probabilistic bayesian maximum entropy (2004, background): “(2001), Bogaert and D’Or (2002), and D’Or and Bogaert (2003) mapped soil texture using BME in the space domain. Serre and Christakos (1999) studied the water-table elevations of an aquifer in Kansas while Christakos and Serre (2000) analyzed the distribution of particulate matter in North Carolina. ”
- Bayesian Maximum Entropy prediction of soil categories using a traditional soil map as soft information (2008, methodology): “Hence positive definiteness of the probability model is not an issue here, and we can rely on nonparametric modelling using, e.g., a kernel smoothing procedure, instead of restricting ourselves to a limited class of authorized models (Bogaert, 2002).”