2020
DOI: 10.5194/hess-24-5519-2020
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On the potential of variational calibration for a fully distributed hydrological model: application on a Mediterranean catchment

Abstract: Abstract. Calibration of a conceptual distributed model is challenging due to a number of reasons, which include fundamental (model adequacy and identifiability) and algorithmic (e.g., local search vs. global search) issues. The aim of the presented study is to investigate the potential of the variational approach for calibrating a simple continuous hydrological model (GRD; Génie Rural distributed involved in several flash flood modeling applications. This model is defined on a rectangular 1 km2 resolution gri… Show more

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Cited by 19 publications
(35 citation statements)
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References 62 publications
(72 reference statements)
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“…The variational algorithm presented in Jay-Allemand et al ( 2020) and enabling the calibration of spatially distributed model parameters, that is high dimensional optimization problems, under various constrains is performed. This variational calibration algorithm starts from a spatially uniform prior guess on the sought parameters (Jay-Allemand et al, 2020). This prior guess is obtained with a simple global calibration algorithm as in Jay-Allemand et al (2020).…”
Section: Gr4h Modelmentioning
confidence: 99%
See 4 more Smart Citations
“…The variational algorithm presented in Jay-Allemand et al ( 2020) and enabling the calibration of spatially distributed model parameters, that is high dimensional optimization problems, under various constrains is performed. This variational calibration algorithm starts from a spatially uniform prior guess on the sought parameters (Jay-Allemand et al, 2020). This prior guess is obtained with a simple global calibration algorithm as in Jay-Allemand et al (2020).…”
Section: Gr4h Modelmentioning
confidence: 99%
“…This variational calibration algorithm starts from a spatially uniform prior guess on the sought parameters (Jay-Allemand et al, 2020). This prior guess is obtained with a simple global calibration algorithm as in Jay-Allemand et al (2020). The minimization of the cost function is then done using the LBFGS-B (Limited memory Broyden-Fletcher-Goldfarb-Shanno Bound-constrained) descent algorithm (Zhu et al, 1994) making use of the gradient of the cost function that is obtained from the adjoint model thanks to the Tapenade automatic differentiation engine (Hascoet and Pascual, 2013).…”
Section: Gr4h Modelmentioning
confidence: 99%
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