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A Mathematical Introduction to Fluid Mechanics

A Mathematical Introduction to Fluid Mechanics
Author: Alexandre J. Chorin
Publisher: Springer Science & Business Media
Total Pages: 180
Release: 2013-11-27
Genre: Science
ISBN: 1461208831

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A presentation of some of the basic ideas of fluid mechanics in a mathematically attractive manner. The text illustrates the physical background and motivation for some constructions used in recent mathematical and numerical work on the Navier- Stokes equations and on hyperbolic systems, so as to interest students in this at once beautiful and difficult subject. This third edition incorporates a number of updates and revisions, while retaining the spirit and scope of the original book.


A Mathematical Introduction to Fluid Mechanics

A Mathematical Introduction to Fluid Mechanics
Author: A. J. Chorin
Publisher: Springer Science & Business Media
Total Pages: 213
Release: 2012-12-06
Genre: Science
ISBN: 1468400827

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These notes are based on a one-quarter (i. e. very short) course in fluid mechanics taught in the Department of Mathematics of the University of California, Berkeley during the Spring of 1978. The goal of the course was not to provide an exhaustive account of fluid mechanics, nor to assess the engineering value of various approxima tion procedures. The goals were: (i) to present some of the basic ideas of fluid mechanics in a mathematically attractive manner (which does not mean "fully rigorous"); (ii) to present the physical back ground and motivation for some constructions which have been used in recent mathematical and numerical work on the Navier-Stokes equations and on hyperbolic systems; (iil. ) 'to interest some of the students in this beautiful and difficult subject. The notes are divided into three chapters. The first chapter contains an elementary derivation of the equations; the concept of vorticity is introduced at an early stage. The second chapter contains a discussion of potential flow, vortex motion, and boundary layers. A construction of boundary layers using vortex sheets and random walks is presented; it is hoped that it helps to clarify the ideas. The third chapter contains an analysis of one-dimensional gas iv flow, from a mildly modern point of view. Weak solutions, Riemann problems, Glimm's scheme, and combustion waves are discussed. The style is informal and no attempt was made to hide the authors' biases and interests.


An Introduction to Theoretical Fluid Mechanics

An Introduction to Theoretical Fluid Mechanics
Author: Stephen Childress
Publisher: American Mathematical Soc.
Total Pages: 218
Release: 2009-10-09
Genre: Science
ISBN: 0821848887

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This book gives an overview of classical topics in fluid dynamics, focusing on the kinematics and dynamics of incompressible inviscid and Newtonian viscous fluids, but also including some material on compressible flow. The topics are chosen to illustrate the mathematical methods of classical fluid dynamics. The book is intended to prepare the reader for more advanced topics of current research interest.


Introduction to Mathematical Fluid Dynamics

Introduction to Mathematical Fluid Dynamics
Author: Richard E. Meyer
Publisher: Courier Corporation
Total Pages: 192
Release: 2012-03-09
Genre: Science
ISBN: 0486151409

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Excellent coverage of kinematics, momentum principle, Newtonian fluid, rotating fluids, compressibility, and more. Geared toward advanced undergraduate and graduate students of mathematics and science; prerequisites include calculus and vector analysis. 1971 edition.


An Introduction to the Mechanics of Fluids

An Introduction to the Mechanics of Fluids
Author: C. Truesdell
Publisher: Springer Science & Business Media
Total Pages: 286
Release: 2010-10-05
Genre: Technology & Engineering
ISBN: 0817648461

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A compact, moderately general book which encompasses many fluid models of current interest...The book is written very clearly and contains a large number of exercises and their solutions. The level of mathematics is that commonly taught to undergraduates in mathematics departments.. —Mathematical Reviews The book should be useful for graduates and researchers not only in applied mathematics and mechanical engineering but also in advanced materials science and technology...Each public scientific library as well as hydrodynamics hand libraries should own this timeless book...Everyone who decides to buy this book can be sure to have bought a classic of science and the heritage of an outstanding scientist. —Silikáty All applied mathematicians, mechanical engineers, aerospace engineers, and engineering mechanics graduates and researchers will find the book an essential reading resource for fluids. —Simulation News Europe


Fluid Mechanics

Fluid Mechanics
Author: Robert A. Granger
Publisher: Courier Corporation
Total Pages: 930
Release: 2012-09-06
Genre: Science
ISBN: 0486135055

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Structured introduction covers everything the engineer needs to know: nature of fluids, hydrostatics, differential and integral relations, dimensional analysis, viscous flows, more. Solutions to selected problems. 760 illustrations. 1985 edition.


Fundamental Directions in Mathematical Fluid Mechanics

Fundamental Directions in Mathematical Fluid Mechanics
Author: Giovanni P. Galdi
Publisher: Birkhäuser
Total Pages: 300
Release: 2012-12-06
Genre: Mathematics
ISBN: 3034884249

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This volume consists of six articles, each treating an important topic in the theory ofthe Navier-Stokes equations, at the research level. Some of the articles are mainly expository, putting together, in a unified setting, the results of recent research papers and conference lectures. Several other articles are devoted mainly to new results, but present them within a wider context and with a fuller exposition than is usual for journals. The plan to publish these articles as a book began with the lecture notes for the short courses of G.P. Galdi and R. Rannacher, given at the beginning of the International Workshop on Theoretical and Numerical Fluid Dynamics, held in Vancouver, Canada, July 27 to August 2, 1996. A renewed energy for this project came with the founding of the Journal of Mathematical Fluid Mechanics, by G.P. Galdi, J. Heywood, and R. Rannacher, in 1998. At that time it was decided that this volume should be published in association with the journal, and expanded to include articles by J. Heywood and W. Nagata, J. Heywood and M. Padula, and P. Gervasio, A. Quarteroni and F. Saleri. The original lecture notes were also revised and updated.