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Mathematical Theory in Fluid Mechanics

Name: Mathematical Theory in Fluid Mechanics
Brand: CHAPMAN & HALL
Price: 88.75 AUD
Availability: BackOrder

By: G P Galdi, Josef Malek, J. Necas

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Hardcover | 1 August 1996 | Edition Number 1

At a Glance

Hardcover
420 Pages

Dimensions(cm)
24.6 x 17.4 x 1.27

Hardcover

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This volume consists of four contributions that are based on a series of lectures delivered by Jens Frehse. Konstantin Pikeckas, K.R. Rajagopal and Wolf von Wahl t the Fourth Winter School in Mathematical Theory in Fluid Mechanics, held in Paseky, Czech Republic, from December 3-9, 1995. In these papers the authors present the latest research and updated surveys of relevant topics in the various areas of theoretical fluid mechanics.

Specifically, Frehse and Ruzicka study the question of the existence of a regular solution to Navier-Stokes equations in five dimensions by means of weighted estimates. Pileckas surveys recent results regarding the solvability of the Stokes and Navier-Stokes system in domains with outlets at infinity. K.R. Rajagopal presents an introduction to a continuum approach to mixture theory with the emphasis on the constitutive equation, boundary conditions and moving singular surface. Finally, Kaiser and von Wahl bring new results on stability of basic flow for the Taylor-Couette problem in the small-gap limit. This volume would be indicated for those in the fields of applied mathematicians, researchers in fluid mechanics and theoretical mechanics, and mechanical engineers.

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You Can Find This Book In

Non-Fiction Mathematics Applied Mathematics Probability & Statistics Algebra Science Physics Mathematical Physics Science in General Maths for Scientists Classical Mathematics Fluid Mechanics

Engineering & Technology Mechanical Engineering & Materials Mechanical Engineering

Foreword
Weighted Estimates for the Stationary Navier-Stokes Equations	p. 1
Recent Advances in the Theory of Stokes and Navier-Stokes Equations in Domains with Non-compact Boundaries	p. 30
An Introduction to Mixture Theory	p. 86
A New Functional for the Taylor-Couette Problem in the Small-Gap Limit	p. 114
Table of Contents provided by Blackwell. All Rights Reserved.

Mathematical Theory in Fluid Mechanics

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Hardcover

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