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Clément Cancès

15

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39

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Simulation of multiphase porous media flows with minimizing movement and finite volume schemes

2018 arXiv: Numerical Analysis
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Convergence of a Degenerate Microscopic Dynamics to the Porous Medium Equation

2018 arXiv: Probability
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A NONLINEAR TIME COMPACTNESS RESULT AND APPLICATIONS TO DISCRETIZATION OF DEGENERATE PARABOLIC-ELLIPTIC PDES

2017 Journal of Functional Analysis
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Positive nonlinear CVFE scheme for degenerate anisotropic Keller-Segel system

2017
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Improving Newton's method performance by parametrization: the case of Richards equation

2016 arXiv: Analysis of PDEs
- Konstantin Brenner
- Clément Cancès
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Incompressible immiscible multiphase flows in porous media: a variational approach

2016 arXiv: Analysis of PDEs
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Analyse mathématique et numérique d'équations aux dérivées partielles issues de la mécanique des fluides : applications aux écoulements en milieux poreux

2015
- Clément Cancès
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A nonlinear time compactness result and applications to discretization of degenerate parabolic-elliptic PDEs

2015 arXiv: Numerical Analysis
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The gradient flow structure for incompressible immiscible two-phase flows in porous media

2015 arXiv: Analysis of PDEs
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LIS1-Related Isolated Lissencephaly

2009
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Citations (2)