REGULARITY FOR A GENERALIZED JEFFREY＇S INTEGRAL MODEL FOR VISCOELASTIC FLUIDS

We prove a local existence of a strong solution v ：Ω×T→R^3 for a system of nonlinear integrodifferential equations describing motion of an incompressible viscoelastic fluid using standard mathematical tools. The problem is considered in a bounded, smooth domain ΩСR^3 with a Dirichlet boundary condit...

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Bibliographic Details
Published in:数学物理学报：B辑英文版 2015 (6), p.1251-1284
Main Author: Ivan SOUKUP
Format: Article
Language:English
Subjects:
Dirichlet边界条件
使用标准
广义
数学工具
正则性
积分模型
粘弹性流体
非线性积分微分方程
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Summary:We prove a local existence of a strong solution v ：Ω×T→R^3 for a system of nonlinear integrodifferential equations describing motion of an incompressible viscoelastic fluid using standard mathematical tools. The problem is considered in a bounded, smooth domain ΩСR^3 with a Dirichlet boundary condition and a standard initial condition.
ISSN:0252-9602
1572-9087