Morse theory

Morse theory

by Milnor, John W., (John Willard)

Type Book
Rate 0.0 /5

One of the most cited books in mathematics, John Milnor's exposition of Morse theory has been the most important book on the subject for more than forty years. Morse theory was developed in the 1920s by mathematician Marston Morse. (Morse was on the faculty of the Institute for Advanced Study, and Princeton published his Topological Methods in the Theory of Functions of a Complex Variable in the Annals of Mathematics Studies series in 1947.) One classical application of Morse theory includes th…

Read More ↓

Title Statements

  • Full title :Morse theory / by J. Milnor ; based on lecture notes by M. Spivak and R. Wells.

Summary

One of the most cited books in mathematics, John Milnor's exposition of Morse theory has been the most important book on the subject for more than forty years. Morse theory was developed in the 1920s by mathematician Marston Morse. (Morse was on the faculty of the Institute for Advanced Study, and Princeton published his Topological Methods in the Theory of Functions of a Complex Variable in the Annals of Mathematics Studies series in 1947.) One classical application of Morse theory includes the attempt to understand, with only limited information, the large-scale structure of an object. This kind of problem occurs in mathematical physics, dynamic systems, and mechanical engineering. Morse theory has received much attention in the last two decades as a result of a famous paper in which theoretical physicist Edward Witten relates Morse theory to quantum field theory.

Read More ↓

Edition Statements

  • Publication Date:©1963.

Publication Statements

The Physical Object

  • Description:viii, 153 pages : : illustrations ; : 24 cm.

Edition Identifiers

  • ISBN:0691080089, 9780691080086
  • oclc:ocm00512586
  • LC Classification:QA611
  • Dewey Decimal:513.8

Subjects

Writers

More from this Series

  • Weyl group multiple Dirichlet series

    ©2011.
    more →
    Weyl group multiple Dirichlet series
  • Weyl group multiple Dirichlet series

    2011.
    more →
    Weyl group multiple Dirichlet series
  • Weyl group multiple Dirichlet series

    2011.
    more →
    Weyl group multiple Dirichlet series
  • Weyl group multiple Dirichlet series

    2011.
    more →
    Weyl group multiple Dirichlet series
  • Weyl group multiple Dirichlet

    ©2011
    more →
    Weyl group multiple Dirichlet

Rate & Review

0.0/5
(0 people Voted)

No reviews yet. Be the first to rate this work.

Files & Downloads

No downloadable files are registered for this work yet.