H2, H4 Regularity Of Solutions For A Certain Navier-Stokes System

Posted on:2012-10-14

Degree:Master

Type:Thesis

Country:China

Candidate:T G Wang

Full Text:PDF

GTID:2120330332985794

Subject:Applied Mathematics

Abstract/Summary:

PDF Full Text Request

Mainly employing the global estimate based on the energy type equation in this paper, we study global H1, H2, and H4 solutions of Cauchy problem for Navier-Stokes system of the viscous micropolar fluid model. Moreover, we utilize Shen-Zheng inequality to derive large time behavior for the solutions.

Keywords/Search Tags:

global estimate, micropolar fluid, Navier-Stokes system, large time behavior, Shen-Zheng inequality

PDF Full Text Request

Related items

1	Global Wellposedness And Large Time Behavior Of Solutions For Certain Compressible Navier-stokes Type Equations With Large Initial Perturbation
2	Global Well-Posedness And Large Time Behavior Of Solutions To Isentropic Compressible Navier-Stokes Equations
3	The Well-posedness Theory And The Asymptotic Behavior Of The Fractional Navier-Stokes Equations And The Overall Well-posedness Of The Large Initial Value Solutions Of The Magnetic Fluid Equations
4	Global Wellposedness Of The Compressible Navier-stokes System And Related Problems
5	Large Time Behavior For The Non-isentropic Navier-Stokes-Maxwell System
6	Study On The Zero Dissipation Limit Of Two Types Of Compressible Fluid Dynamic Equations
7	Global Well-posedness Of Solution To Compressible Micropolar Fluid
8	Large-time Behavior Of Several Types Of Hydrodynamic Equations
9	The Investigation Of The Mathematical Theory Of The Navier-Stokes Equations
10	Global Existence And Asymptotic Behavior Of Solutions For The One-dimensional Compressible Micropolar Fluid Model With Large Initial Data