1998
DOI: 10.1016/s0169-7722(97)00088-0
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Three-dimensional plume source reconstruction using minimum relative entropy inversion

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Cited by 102 publications
(55 citation statements)
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“…Another advantage using the MRE approach is that once the plume source history is reconstructed, future behavior of the plume can be easily predicted due to the probabilistic framework of MRE. Woodbury et al (1998) extended the MRE approach to reconstruct a 3-D plume source within a 1-D constant velocity ®eld and constant dispersivity system. Recently, Neupauer, Borchers and Wilson (2000) performed a study to compare the TR and the MRE methods.…”
Section: Contaminant Transport Inversion Methodsmentioning
confidence: 99%
“…Another advantage using the MRE approach is that once the plume source history is reconstructed, future behavior of the plume can be easily predicted due to the probabilistic framework of MRE. Woodbury et al (1998) extended the MRE approach to reconstruct a 3-D plume source within a 1-D constant velocity ®eld and constant dispersivity system. Recently, Neupauer, Borchers and Wilson (2000) performed a study to compare the TR and the MRE methods.…”
Section: Contaminant Transport Inversion Methodsmentioning
confidence: 99%
“…Some of the initial contributions in identification of unknown groundwater pollution sources proposed the use of linear optimization model based on linear response matrix approach (Gorelick et al, 1983) and statistical pattern recognition (Datta et al, 1989). Some of the important contributions to solve the unknown groundwater pollution sources identification problem include: non-linear maximum likelihood estimation based inverse models to determine optimal estimates of the unknown model parameters and source characteristics (Wagner, 1992); minimum relative entropy, a gradient based optimization for solving source identification problems (Woodbury et al, 1998); embedded nonlinear optimization technique for source identification (Mahar and Datta, 1997; inverse procedures based on correlation coefficient optimization (Sidauruk et al, 1997); Genetic Algorithm (GA) based approach (Aral et al, 2001;Singh & Datta, 2006); Artificial Neural Network (ANN) approach , 2007; constrained robust least square approach (Sun et al, 2006); classical optimization based approach (Datta et al, 2009a; inverse particle tracking approach (Bagtzoglou, 2003;Ababou et al, 2010); heuristic harmony search for source identification (Ayvaz, 2010); Simulated Annealing (SA) as optimization for source identification (Jha & Datta, 2011;Prakash & Datta, 2012, 2013, 2014a. A review of different optimization techniques for solving source identification problem is presented in Chadalavada et al (2011) and Amirabdollahian and Datta (2013).…”
Section: B Datta Et Al 42mentioning
confidence: 99%
“…It turns out that the solutions depend over a wide range only weakly on it. Our approach is similar to the minimum entropy inversion [25].…”
Section: Tomographic Constraintsmentioning
confidence: 99%