Contributions

  • R. Cooke (Translator) - Contributor

Publication

2004-01-22 - Springer

Language

English

Word Count

39,250 words, Guess

Page Count

157 pages

Physical Format

Paperback

Identifiers

and 3 more
  • Library of Congress Control Number2003060468
  • Goodreads155543
  • LibraryThing2126385

Classifications

  • LCCQA377 .A815 2004

Description

Choice Outstanding Title! (January 2006) Like all of Vladimir Arnold's books, this book is full of geometric insight. Arnold illustrates every principle with a figure. This book aims to cover the most basic parts of the subject and confines itself largely to the Cauchy and Neumann problems for the classical linear equations of mathematical physics, especially Laplace's equation and the wave equation, although the heat equation and the Korteweg-de Vries equation are also discussed. Physical intuition is emphasized. A large number of problems are sprinkled throughout the book, and a full set of problems from examinations given in Moscow are included at the end. Some of these problems are quite challenging! What makes the book unique is Arnold's particular talent at holding a topic up for examination from a new and fresh perspective. He likes to blow away the fog of generality that obscures so much mathematical writing and reveal the essentially simple intuitive ideas underlying the subject. No other mathematical writer does this quite so well as Arnold.

First Sentence

In contrast to ordinary differential equations, there is no unified theory of partial differential equations.

Subjects

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