Inviscid Fluid Flows
Applied Mathematics is the art of constructing mathematical models of observed phenomena so that both qualitative and quantitative results can be predicted by the use of analytical and numerical methods. Theoretical Mechanics is concerned with the study o
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Courant Institute of Mathematical Sciences New York University New York, NY 10012
J.E. Marsden
Department of Mathematics University of california Berkeley, CA 94720
Lawrence Slrovlch
Division of Applied Mathematics Brown University Providence, Rl 02912
ADVISORS H. Cebannes University of Paris-VI
J. Keller Stanford University
M. Ghll New York University
J.P. LaSalle Brown University
J.K. Hale Brown University
G.B. Whitham california lnst. of Technology
EDITORIAL STATEMENT The mathematization of all sciences, the fading of traditional scientific boundaries, the impact of computer technology, the growing importance of mathematicalcomputer modelling and the necessity of scientific planning all create the need both in education and research for books that are introductory to and abreast of these developments. The purpose of this series is to provide such books, suitable for the user of mathematics, the mathematician interested in applications, and the student scientist. In particular, this series will provide an outlet for material less formally presented and more anticipatory of needs than finished texts or monographs, yet of immediate interest because of the novelty of its treatment of an application or of mathematics being applied or lying close to applications. The aim of the series is, through rapid publication in an attractive but inexpensive format, to make material of current interest widely accessible. This implies the absence of excessive generality and abstraction, and unrealistic idealization, but with quality of exposition as a goal. Many of the books will originate out of and will stimulate the development of new undergraduate and graduate courses in the applications of mathematics. Some of the books will present introductions to new areas of research, new applications and act as signposts for new directions in the mathematical sciences. This series will often serve as an intermediate stage of the publication of material which, through exposure here, will be further developed and refined. These will appear in conventional format and in hard cover.
MANUSCRIPTS The Editors welcome all inquiries regarding the submission of manuscripts for the series. Final preparation of all manuscripts will take place in the editorial offices of the series in the Division of Applied Mathematics, Brown University, Providence, Rhode Island. SPRINGER-VERLAG NEW YORK INC., 175 Fifth Avenue, New York, N.Y. 10010 Printed In U.S.A.
Applied Mathematical Sciences
I Volume 43
Hilary Ockendon Alan B. Tayler
lnviscid Fluid Flows With 45 Illustrations
Springer Science+Business Media, LLC
Hilary Ockendon Somerville College Oxford, England OX2 6HD
Alan B. Tayler Mathematical Institute 24-29 St. Giles Oxford, England OXI 3LB
AMS Subject Classification: 76-01 , 76BXX
Library of Congress Cataloging in Publication Data Ockendon, Hilary Inviscid fluid flows. (Applied mathematical sciences; v.43) Bibliography: p. Includes index. I. Fluid dynamics. I. Tayler, Alan B. II . Title. III. Series: Applied mathematical sciences v
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