This paper concerns the study of a relaxation scheme for N × N hyperbolic systems of conservation laws. In particular, with the compensated compactness techniques, we prove a rigorous result of convergence of the approximate solutions toward an entropy solution of the equilibrium system, as the relaxation time and the mesh size tend to zero.

Convergence of a Relaxation Scheme for Hyperbolic Systems of Conservation Laws

LATTANZIO, CORRADO;
2001-01-01

Abstract

This paper concerns the study of a relaxation scheme for N × N hyperbolic systems of conservation laws. In particular, with the compensated compactness techniques, we prove a rigorous result of convergence of the approximate solutions toward an entropy solution of the equilibrium system, as the relaxation time and the mesh size tend to zero.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11697/9119
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