Article ID Journal Published Year Pages File Type
1707833 Applied Mathematics Letters 2015 5 Pages PDF
Abstract

This paper studies the nonlinear stability for the three dimensional incompressible flow of liquid crystals. When the Deborah number γγ is sufficiently small, we show that the linear stability implies the nonlinear stability in (Lp(T3),W1,p(T3)) for all p∈(1,∞)p∈(1,∞).

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Related Topics
Physical Sciences and Engineering Engineering Computational Mechanics
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Nonlinear stability for the three dimensional incompressible flow of nematic liquid crystals
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