2012
DOI: 10.1016/j.jhydrol.2012.06.055
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Reverse flow routing in open channels: A Bayesian Geostatistical Approach

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Cited by 28 publications
(17 citation statements)
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“…Among many inversion approaches, the Bayesian quasi‐linear geostatistical approach [ Kitanidis , ] is a versatile method to estimate unknown subsurface parameters and quantify the corresponding uncertainty rigorously. The geostatistical approach has been applied to many engineering applications such as contaminant source identification [ Snodgrass and Kitanidis , ], historical groundwater contaminant distribution estimation [ Michalak and Kitanidis , ], tracer data inversion [ Nowak and Cirpka , ; Fienen et al ., ], hydraulic tomography [ Li et al ., ; Cardiff et al ., ; Cardiff and Barrash , ], upstream flow estimation in rivers [ D'Oria and Tanda , ], atmospheric modeling [ Yadav et al ., ; Miller et al ., ], and others.…”
Section: Introductionmentioning
confidence: 99%
“…Among many inversion approaches, the Bayesian quasi‐linear geostatistical approach [ Kitanidis , ] is a versatile method to estimate unknown subsurface parameters and quantify the corresponding uncertainty rigorously. The geostatistical approach has been applied to many engineering applications such as contaminant source identification [ Snodgrass and Kitanidis , ], historical groundwater contaminant distribution estimation [ Michalak and Kitanidis , ], tracer data inversion [ Nowak and Cirpka , ; Fienen et al ., ], hydraulic tomography [ Li et al ., ; Cardiff et al ., ; Cardiff and Barrash , ], upstream flow estimation in rivers [ D'Oria and Tanda , ], atmospheric modeling [ Yadav et al ., ; Miller et al ., ], and others.…”
Section: Introductionmentioning
confidence: 99%
“…Koussis et al (2012) reoriented the Muskingum routing scheme to step back sequentially; they found also in this case grid design to be important, although that routing scheme is more robust than reverse solvers of the St. Venant equations. D' Oria andTanda (2012) andD'Oria et al (2014) determined the upstream hydrograph via a geostatistical Bayesian optimisation approach applied to the equations of St. Venant that does not entail a back-stepping procedure. Szöllósi-Nagy (1987) treated the related case of optimal flood control for minimising downstream flood damage and Leonhardt et al (2014) reversecalculated the rainfall causing an observed flow event.…”
Section: Reverse Routing Of Flood Wavesmentioning
confidence: 99%
“…These references are by no means exhaustive and serve only to highlight the importance of the overall problem of parameter estimation. The Bayesian Geostatistical Approach (BGA) [13] has become popular for estimating aquifer hydraulic parameters [14][15][16], inflow time series to river sections [17,18] or flow hydrograph in different contexts [19,20] and has been implemented in a freeware software named bgaPEST [21].…”
Section: Introductionmentioning
confidence: 99%