Add to ORKGIn this paper we study the cell entropy inequality for two classes of the fully discrete relaxing schemes approximating scalar conservation laws presented by Jin and Xin in [7], and Tang in [14], which implies convergence for the one-dimensional scalar case.Mathematics, AppliedMathematicsSCI(E)EI中国科学引文数据库(CSCD)0ARTICLE5511-5181
A systematic procedure for constructing semidiscrete, second order accurate, variation diminishing, ...
We prove that the unique entropy solution to a scalar nonlinear conservation law with strictly monot...
In this paper, we present a new method for obtaining lower bounds of the strict invariance entropy b...
We prove a cell entropy inequality for a class of high order discontinuous Galerkin finite element m...
We consider semidiscrete and fully discrete conservative finite volume schemes approxi-mating the so...
Equilibrium schemes presented in [7] are extended in several space dimensions on unstructured meshes...
AbstractIn this paper we introduce a slight modification to the relaxation system of Jin and Xin whi...
summary:Weak solutions of given problems are sometimes not necessarily unique. Relevant solutions ar...
We are concerned with the minimal entropy conditions for one-dimensional scalar conservation laws wi...
In this paper, we show that the entropy solution of a scalar conservation law is \begin{itemize} \...
International audienceThis paper is devoted to the analysis of solutions of scalar conservation laws...
AbstractThis paper gives some estimates relating to the Oleinik entropy inequality for a single cons...
We prove that if u is the entropy solution to a scalar conservation law in one space dimension, then...
The behavior and structure of entropy solutions of scalar convex conservation laws are studied. It i...
We study the structure and smoothness of non-homogeneous convex conservation laws. The question rega...
A systematic procedure for constructing semidiscrete, second order accurate, variation diminishing, ...
We prove that the unique entropy solution to a scalar nonlinear conservation law with strictly monot...
In this paper, we present a new method for obtaining lower bounds of the strict invariance entropy b...
We prove a cell entropy inequality for a class of high order discontinuous Galerkin finite element m...
We consider semidiscrete and fully discrete conservative finite volume schemes approxi-mating the so...
Equilibrium schemes presented in [7] are extended in several space dimensions on unstructured meshes...
AbstractIn this paper we introduce a slight modification to the relaxation system of Jin and Xin whi...
summary:Weak solutions of given problems are sometimes not necessarily unique. Relevant solutions ar...
We are concerned with the minimal entropy conditions for one-dimensional scalar conservation laws wi...
In this paper, we show that the entropy solution of a scalar conservation law is \begin{itemize} \...
International audienceThis paper is devoted to the analysis of solutions of scalar conservation laws...
AbstractThis paper gives some estimates relating to the Oleinik entropy inequality for a single cons...
We prove that if u is the entropy solution to a scalar conservation law in one space dimension, then...
The behavior and structure of entropy solutions of scalar convex conservation laws are studied. It i...
We study the structure and smoothness of non-homogeneous convex conservation laws. The question rega...
A systematic procedure for constructing semidiscrete, second order accurate, variation diminishing, ...
We prove that the unique entropy solution to a scalar nonlinear conservation law with strictly monot...
In this paper, we present a new method for obtaining lower bounds of the strict invariance entropy b...