2015
DOI: 10.1016/j.jhydrol.2015.05.004
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An iterative ensemble Kalman filter with one-step-ahead smoothing for state-parameters estimation of contaminant transport models

Abstract: The ensemble Kalman filter (EnKF) is a popular method for state-parameters estimation of 8 subsurface flow and transport models based on field measurements. The common filtering 9 procedure is to directly update the state and parameters as one single vector, which is known 10 as the Joint-EnKF. In this study, we follow the one-step-ahead smoothing formulation of the

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Cited by 52 publications
(49 citation statements)
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“…The joint EnKF OSA of Gharamti et al (2015) has been derived following the same approach under the assumption of independence between the state, x n , and its observation, y n , given the previous state, x n−1 , and parameters, θ (assumption (16) in Gharamti et al, 2015). This assumption has been adopted to avoid evaluating the computationally demanding term p(x n |x n−1 , θ , y n ) by replacing it with the more easily sampled state transition pdf, p(x n |x n−1 , θ ) = N x n (M n−1 (x n−1 , θ ), Q n−1 ), to draw the state analysis ensemble.…”
Section: Summary Of the Dual Enkf Osa Algorithmmentioning
confidence: 99%
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“…The joint EnKF OSA of Gharamti et al (2015) has been derived following the same approach under the assumption of independence between the state, x n , and its observation, y n , given the previous state, x n−1 , and parameters, θ (assumption (16) in Gharamti et al, 2015). This assumption has been adopted to avoid evaluating the computationally demanding term p(x n |x n−1 , θ , y n ) by replacing it with the more easily sampled state transition pdf, p(x n |x n−1 , θ ) = N x n (M n−1 (x n−1 , θ ), Q n−1 ), to draw the state analysis ensemble.…”
Section: Summary Of the Dual Enkf Osa Algorithmmentioning
confidence: 99%
“…A first attempt to build a Bayesian consistent dual-like filter was recently proposed by Gharamti et al (2015) in which a new joint EnKF scheme was derived following the one-stepahead (OSA) smoothing formulation of the Bayesian filtering problem. The new joint scheme reverses the order of the measurement-update and the forecast (or time) update, leading to two Kalman-like update steps based on the current observations: one for state smoothing and one for parameters updating.…”
Section: Introductionmentioning
confidence: 99%
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