2012
DOI: 10.1061/(asce)ee.1943-7870.0000584
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State and Parameter Estimation with an SIR Particle Filter in a Three-Dimensional Groundwater Pollutant Transport Model

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Cited by 16 publications
(10 citation statements)
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“…These schemes vary in structure and complexity depending on the nonlinearity, complexity, and dimension of the system. An assimilation scheme that recently drew attention is the particle filter (PF), which is capable of handling any type of statistical distribution, Gaussian or not, making it well suited for strongly nonlinear systems [ Montzka et al ., ; Chang et al ., ; Moradkhani et al ., ]. The PF requires, however, a large set of particles to accurately sample the distribution of the state and parameters, making this scheme computationally intensive for large‐scale hydrological applications.…”
Section: Introductionmentioning
confidence: 99%
“…These schemes vary in structure and complexity depending on the nonlinearity, complexity, and dimension of the system. An assimilation scheme that recently drew attention is the particle filter (PF), which is capable of handling any type of statistical distribution, Gaussian or not, making it well suited for strongly nonlinear systems [ Montzka et al ., ; Chang et al ., ; Moradkhani et al ., ]. The PF requires, however, a large set of particles to accurately sample the distribution of the state and parameters, making this scheme computationally intensive for large‐scale hydrological applications.…”
Section: Introductionmentioning
confidence: 99%
“…The matched pattern is directly sampled from the ensemble of training images, and thus the curvilinear structures could be preserved through the process of data conditioning. This distinguishes the method from non-Gaussian particle filter methodology (Moradkhani et al, 2012;Chang et al, 2012) where each particle (i.e., the realization) is sampled from the posterior distribution by evaluating the likelihood. As we know, particle filtering can only be applied to low-dimensional cases because of the problem of filter divergence.…”
Section: Discussionmentioning
confidence: 99%
“…But the often larger number of > 100 simulations required by SCM compared to EnKF (Liu et al, 2012) has limited its application to CPU-intensive real-world groundwater models. Example of SMC application in groundwater MDI problems includes Chang et al (2012) and Abbaszadeh et al (2018). SMC is popular in some engineering fields such as tracking and signal processing (Djuric et al, 2003), and it has also been applied to many hydrologic problems (Zhou et al, 2006;Smith et al, 2008).…”
Section: Numerical Approximations For the Bayesian Filtermentioning
confidence: 99%