Pages that link to "Item:Q1860404"
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The following pages link to An efficient method for solving an inverse problem for the Richards equation (Q1860404):
Displaying 18 items.
- Substructuring of a Signorini-type problem and Robin's method for the Richards equation in heterogeneous soil (Q604854) (← links)
- Identification of unknown diffusion coefficient in pure diffusive linear model of chronoamperometry. I: The theory (Q609570) (← links)
- Identification of unknown diffusion coefficient in pure diffusive linear model of chronoamperometry. II: Numerical implementation (Q609571) (← links)
- Distributed parameter identification for a label-structured cell population dynamics model using CFSE histogram time-series data (Q843324) (← links)
- Strong solutions to the Richards equation in the unsaturated zone (Q990860) (← links)
- An efficient solution procedure for the ONE-STEP experiment (Q1893601) (← links)
- Approximate solution of the inverse Richards' problem (Q2290883) (← links)
- Parameter estimation in flow through partially saturated porous materials (Q2378073) (← links)
- Unbiased identification of nonlinear sorption characteristics by soil column breakthrough experiments (Q2508539) (← links)
- Numerical method for the simultaneous determination of the hydraulic properties of unsaturated porous media (Q2519610) (← links)
- On the solution of some inverse problems in~infiltration (Q2760922) (← links)
- Crack identification in hydro-mechanical systems with applications to gravity water dams (Q3072351) (← links)
- Improved solution methods for an inverse problem related to a population balance model in chemical engineering (Q3168165) (← links)
- An adjoint problem approach and coarse-fine mesh method for identification of the diffusion coefficient in a linear parabolic equation (Q5442643) (← links)
- (Q5860420) (← links)
- Comparative analysis of inverse coefficient problems for parabolic equations. Part I: adjoint problem approach (Q5894462) (← links)
- Comparative analysis of inverse coefficient problems for parabolic equations. Part I: adjoint problem approach (Q5894463) (← links)
- On uniqueness and stable estimation of multiple parameters in the Cahn–Hilliard equation (Q6042938) (← links)