Nonlinear diffusion equations with variable coefficients as gradient flows in Wasserstein spaces

Stefano Lisini

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Displaying similar documents to “Nonlinear diffusion equations with variable coefficients as gradient flows in Wasserstein spaces”

Comparison of Some Solution Concepts for Linear First-order Hyperbolic Differential Equations With Non-smooth Coefficients

Simon Haller, Günther Hörmann (2008)

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Large time behavior of solutions to a class of doubly nonlinear parabolic equations

Hua Shui Zhan (2008)

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We study the large time asymptotic behavior of solutions of the doubly degenerate parabolic equation $u_{t} = div (u^{m - 1} {| D u |}^{p - 2} D u) - u^{q}$ with an initial condition $u (x, 0) = u_{0} (x)$ . Here the exponents $m$ , $p$ and $q$ satisfy $m + p \geq 3$ , $p > 1$ and $q > m + p - 2$ .

Hardy inequalities and dynamic instability of singular Yamabe metrics

Adriano Pisante (2006)

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Kinetic formulation for heterogeneous scalar conservation laws

Anne-Laure Dalibard (2006)

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Anisotropic symmetrization

Jean Van Schaftingen (2006)

Annales de l'I.H.P. Analyse non linéaire

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A remark on the uniqueness of fundamental solutions to the $p$ -Laplacian equation, $p > 2$ .

Laurençot, Ph. (1998)

Portugaliae Mathematica

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Displaying similar documents to “Nonlinear diffusion equations with variable coefficients as gradient flows in Wasserstein spaces”

Comparison of Some Solution Concepts for Linear First-order Hyperbolic Differential Equations With Non-smooth Coefficients

Large time behavior of solutions to a class of doubly nonlinear parabolic equations

Hardy inequalities and dynamic instability of singular Yamabe metrics

Kinetic formulation for heterogeneous scalar conservation laws

Anisotropic symmetrization

A remark on the uniqueness of fundamental solutions to the p -Laplacian equation, p > 2 .

A remark on the uniqueness of fundamental solutions to the $p$ -Laplacian equation, $p > 2$ .