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Title of Thesis  
ON EXACT SOLUTIONS OF NAVIER-STOKES EQUATIONS  
Author(s)  
SYED ANWER ALI  
Institute/University/Department Details  
University of Karachi, Karachi/Mathematics  
Status (Published/ Not Published/ In Press etc)  
Published  
Date of Publishing  
December, 2002  
Subject  
Mathematics  
Number of Pages  
92  
   
Keywords (Extracted from title, table of contents and abstract of thesis)  
Navier-stokes equations, Variable viscosity, Thermal conductivity, Von-Mises variables (x,w),  

 

 
Abstract  

The steady-state plane, incompressible, variable viscosity, Navier-Stokes equations are transformed into a new system of equations using von-Mises variables (x,w) for constant and variable thermal conductivity. Some new exact solutions to the transformed equations are determined for a class of flow problems characterized by the streamlines (y-g(x)) = constant, where g(x), I(x) are continuously I(x) Differentiable functions and I(x) # 0. Boundary value problems are also treated to indicate the applicability of some of the solutions to physically possible situations.

 
   
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Sr.No Chapter Table of Contents
 
i 180.kbs
63.KB
1 1

Introduction

1
36.KB
2 2 Incompressible fluid of variable viscosity, And constant thermal conductivity 5
359.KB
3 3 Incompressible fluid of variable viscosity And variable thermal conductivity 68
143.KB
4 4 CONCLUSION 91
17.KB
5 5 APPENDICES 93
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6 6 FIGURES 111
190.KB
7 7 NOMENCLATURE 138
16.KB
8 8 REFERENCES 140
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