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Introduction to global analysis, Volume 91 (Pure and Applied Mathematics) - Hardcover

 
9780123940506: Introduction to global analysis, Volume 91 (Pure and Applied Mathematics)

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This accessible introduction to global analysis begins with a basic discussion of finite-dimensional differential manifolds. A Professor of Mathematics at the University of Minnesota, author Donald W. Kahn has geared his treatment toward advanced undergraduates and graduate students. Starting with those aspects that flow from the usual advanced calculus, he proceeds to proofs of versions of the Whitney embedding theorem, the theorem of Sard on the measure of the set of critical values, and the transversality lemma of Thom.
With the foundations set, the text turns to examinations of the tangent bundle to a manifold and the general theory of vector bundles. A study of differential operators on manifolds follows, including the algebra of differential forms, Stokes' theorem, the Poincaré lemma, and the basic definition of deRham cohomology. Additional topics include infinite-dimensional manifolds, Morse theory, Lie groups, dynamical systems, and the roles of singularities and catastrophes. Each chapter concludes with a selection of problems and projects.

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  • PublisherAcademic Press
  • Publication date1980
  • ISBN 10 0123940508
  • ISBN 13 9780123940506
  • BindingHardcover
  • LanguageEnglish
  • Number of pages336
  • EditorUnknown Author

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Kahn, Donald W.:
Published by Academic Press, New York, 1980
ISBN 10: 0123940508 ISBN 13: 9780123940506
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336 Seiten, 0123940508 Sprache: Englisch Gewicht in Gramm: 650 Groß 8°, Original-Pappband (Hardcover), Bibliotheks-Exemplar (ordungsgemäß entwidmet), Stempel auf Titel, insgesamt gutes und innen sauberes Exemplar, Seller Inventory # 60381

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Donald W. Kahn
Published by Academic Press Inc, 1980
ISBN 10: 0123940508 ISBN 13: 9780123940506
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Cloth. Condition: Very Good. Type: Book N.B. Small plain label to inside front cover. Annotation to index. Light marks to foredge of front board. Seller Inventory # 055603

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