Mathematical topics in fluid mechanics : proceedings of the summer course held in Lisbon, Portugal, September 9-13, 1991 /
This Research Note presents several contributions and mathematical studies in fluid mechanics, namely in non-Newtonian and viscoelastic fluids and on the Navier-Stokes equations in unbounded domains. It includes review of the mathematical analysis of incompressible and compressible flows and results...
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| Format: | eBook |
| Language: | English |
| Published: |
[Place of publication not identified] :
[Chapman and Hall/CRC],
[2020]
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| Series: | Pitman research notes in mathematics series,
274 |
| Subjects: | |
| Online Access: | Connect to the full text of this electronic book |
Table of Contents:
- PREFACE
- LIST OF PARTICIPANTS
- Lectures
- Quelques Examples de Fluides Newtoniens Generalises
- /D. CIORANESCU
- Two Dimensional Incompressible Fluid Flow with Singular Initial Data
- /G.-H. COTTET
- On the Steady Stokes Flow in Exterior Domains
- /V. GIRAULT AND A. SEQUEIRA
- Mathematical Problems arising in Differential Models for Viscoelastic Fluids
- /C. GUILLOPE AND J.-C. SAUT
- Weak Solutions for Thermoconvective Flows of Boussinesq-Stefan Type
- /J.-F. RODRIGUES
- Boundary and Initial-Boundary Value Problems for the Navier-Stokes Equations in Domains with Noncompact Boundaries
- /V.A. SOLONNIKOV
- Stability Problems in Electro hydrodynamics, Ferro hydrodynamics and Thermoelectric Magnetohydrodynamics
- /B. STRAUGHAN
- Mathematical Results for Compressible Flows
- /A. VALLI
- Communications
- Une Solution Numerique des .Equations de Navier-Stokes Stationaries
- /0. BAN
- Stationary Solutions for a Bingham Flow with Nonlocal Friction
- /L. CONSIGLIERI
- Etude de la Stabilite du Couplage des .Equations d'Euler et Maxwell a une Dimension d'Espace
- /S. FABRE
- Diphasic Equilibrium and Chemical Engineering
- /F. JAMES
- Vibrations of a Viscous Compressible Fluid in Bounded and Unbounded Domains
- /M. R. LEVITIN
- Shock Wave in Resonant Dispersion Media
- /YU. I. SKRYNNIKOV
- Solitary Vortices - A New Exact Solution of Hydrodynamic Equations
- /A. SKVORTSOV.