Viscous singular shock profiles for a system of conservation laws modeling two-phase flow

Published 1 Dec 2015 in math.AP | (1512.00394v1)

Abstract: This paper is concerned with singular shocks for a system of conservation laws modeling incompressible two-phase fluid flow. We prove the existence of viscous profiles using the Geometric Singular Perturbation Theory. Weak convergence and growth rates of the unbounded family of solutions are also obtained.

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Ting-Hao Hsu

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