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2023
DOI: 10.1016/j.jhydrol.2023.129992
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Signatures-and-sensitivity-based multi-criteria variational calibration for distributed hydrological modeling applied to Mediterranean floods

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Cited by 5 publications
(3 citation statements)
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“…with ρ = (ρ 1 , ρ 2 ) the vector of trainable parameters, invariant to the spatial coordinate x over Ω, of the pair of neural networks. In this study, we use two multilayer perceptrons, the first one ϕ 1 for spatiotemporal corrections of the model internal fluxes f q (x, t) and the second ϕ 2 for spatialized parameters θ(x) regionalization as used in Huynh, Garambois, Colleoni, Renard, et al (2023) (refer to SI, Text S2 for further details). Here, the fluxes correction f q = f q,i=1..Nq T predicted by ϕ 1 , are applied as multiplicative factors, for each pixel x and time t, to the N q = 4 internal fluxes of the GR hydrological operators to correct simultaneously the actual evapotranspiration and infiltration into the production reservoir, the net rainfall partitioning with a non-conservative exchange effect, and the non-conservative exchange flux.…”
Section: Forward Differentiable Modelmentioning
confidence: 99%
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“…with ρ = (ρ 1 , ρ 2 ) the vector of trainable parameters, invariant to the spatial coordinate x over Ω, of the pair of neural networks. In this study, we use two multilayer perceptrons, the first one ϕ 1 for spatiotemporal corrections of the model internal fluxes f q (x, t) and the second ϕ 2 for spatialized parameters θ(x) regionalization as used in Huynh, Garambois, Colleoni, Renard, et al (2023) (refer to SI, Text S2 for further details). Here, the fluxes correction f q = f q,i=1..Nq T predicted by ϕ 1 , are applied as multiplicative factors, for each pixel x and time t, to the N q = 4 internal fluxes of the GR hydrological operators to correct simultaneously the actual evapotranspiration and infiltration into the production reservoir, the net rainfall partitioning with a non-conservative exchange effect, and the non-conservative exchange flux.…”
Section: Forward Differentiable Modelmentioning
confidence: 99%
“…Monnier (2021)). Regarding rivers networks, adjoint-based optimization has been applied to dynamic non-linear and highly parameterized spatially distributed models in 2D hydraulics (Honnorat et al, 2009), in spatially distributed hydrological VDA (Castaings et al, 2009;Jay-Allemand et al, 2020), and in ANN-based regionalization (Huynh, Garambois, Colleoni, Renard, et al, 2023). Nevertheless, incorporating neural networks into a differentiable spatialized hydrological model with a data assimilation framework, for learning physical processes parameterization from massive data, has never been performed and is a very challenging problem addressed here.…”
Section: Introductionmentioning
confidence: 99%
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