Under a precise genuine nonlinearity assumption we establish the decay of entropy solutions of a multidimensional scalar conservation law with merely continuous flux and with initial data being a sum of periodic function and a function vanishing at infinity (in the sense of measure). © 2022 World Scientific Publishing Co. Pte Ltd. All rights reserved
International audienceIn this paper, the question of existence and uniqueness for entropy solutions ...
AbstractWe study a zero-flux type initial-boundary value problem for scalar conservation laws with a...
International audienceIn 1994, Lions, Perthame and Tadmor conjectured an optimal smoothing effect fo...
Under a precise genuine nonlinearity assumption we establish the decay of entropy solutions of a mul...
We study scalar conservation laws in one dimension with the flux function being discontinuous in the...
We consider scalar conservation laws where the flux function depends discontinuously on both the s...
We consider scalar conservation laws where the flux function depends discontinuously on both the s...
International audienceWe propose new entropy admissibility conditions for multidimensional hyperboli...
International audienceWe propose new entropy admissibility conditions for multidimensional hyperboli...
20 pagesInternational audienceWe prove regularity estimates for entropy solutions to scalar conserva...
Abstract. We study a zero-flux type initial-boundary value problem for scalar conservation laws with...
20 pagesInternational audienceWe prove regularity estimates for entropy solutions to scalar conserva...
AbstractWe consider one-dimensional scalar conservation laws with and without viscosity where the fl...
Abstract. We propose new entropy admissibility conditions for multidimen-sional hyperbolic scalar co...
AbstractWe consider a class of multidimensional conservation laws with vanishing nonlinear diffusion...
International audienceIn this paper, the question of existence and uniqueness for entropy solutions ...
AbstractWe study a zero-flux type initial-boundary value problem for scalar conservation laws with a...
International audienceIn 1994, Lions, Perthame and Tadmor conjectured an optimal smoothing effect fo...
Under a precise genuine nonlinearity assumption we establish the decay of entropy solutions of a mul...
We study scalar conservation laws in one dimension with the flux function being discontinuous in the...
We consider scalar conservation laws where the flux function depends discontinuously on both the s...
We consider scalar conservation laws where the flux function depends discontinuously on both the s...
International audienceWe propose new entropy admissibility conditions for multidimensional hyperboli...
International audienceWe propose new entropy admissibility conditions for multidimensional hyperboli...
20 pagesInternational audienceWe prove regularity estimates for entropy solutions to scalar conserva...
Abstract. We study a zero-flux type initial-boundary value problem for scalar conservation laws with...
20 pagesInternational audienceWe prove regularity estimates for entropy solutions to scalar conserva...
AbstractWe consider one-dimensional scalar conservation laws with and without viscosity where the fl...
Abstract. We propose new entropy admissibility conditions for multidimen-sional hyperbolic scalar co...
AbstractWe consider a class of multidimensional conservation laws with vanishing nonlinear diffusion...
International audienceIn this paper, the question of existence and uniqueness for entropy solutions ...
AbstractWe study a zero-flux type initial-boundary value problem for scalar conservation laws with a...
International audienceIn 1994, Lions, Perthame and Tadmor conjectured an optimal smoothing effect fo...