arXiv:1505.07957 [math.AP]AbstractReferencesReviewsResources
Relaxation approximation of Friedrich's systems under convex constraints
Jean-François Babadjian, Clément Mifsud, Nicolas Seguin
Published 2015-05-29Version 1
This paper is devoted to present an approximation of a Cauchy problem for Friedrichs' systems under convex constraints. It is proved the strong convergence in L^2\_{loc} of a parabolic-relaxed approximation towards the unique constrained solution.
Categories: math.AP
Keywords: convex constraints, friedrichs systems, relaxation approximation, cauchy problem, strong convergence
Tags: journal article
Related articles: Most relevant | Search more
The Cauchy Problem for Wave Maps on a Curved Background
On well-posedness of the Cauchy problem for MHD system in Besov spaces
The Cauchy problem for a Schroedinger - Korteweg - de Vries system with rough data