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Well-posedness and qualitative behaviour of solutions for a two-phase Navier–Stokes-Mullins–Sekerka system

URN to cite this document:
urn:nbn:de:bvb:355-epub-345146
DOI to cite this document:
10.5283/epub.34514
Abels, Helmut ; Wilke, Mathias
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Date of publication of this fulltext: 05 Sep 2016 08:41



Abstract

We consider a two-phase problem for two incompressible, viscous and immiscible fluids which are separated by a sharp interface. The problem arises as a sharp interface limit of a diffuse interface model. We present results on local existence of strong solutions and on the long-time behavior of solutions which start close to an equilibrium. To be precise, we show that as time tends to infinity, the velocity field converges to zero and the interface converges to a sphere at an exponential rate.


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