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Analysis on real and complex manifolds / R. Narasimhan.

By: Contributor(s): Series: North-Holland mathematical library ; v. 35.1985, ©1968Description: 1 online resource (xiv, 246 pages)Content type:
  • text
Media type:
  • computer
Carrier type:
  • online resource
ISBN:
  • 9780080960227
  • 0080960227
  • 128276991X
  • 9781282769915
Subject(s): Genre/Form: Additional physical formats: Print version:: Analysis on real and complex manifolds.LOC classification:
  • QA614.3 .N37 1985eb
Online resources:
Contents:
Front Cover; Analysis on Real and Complex Manifolds; Copyright Page; Preface; Preface to the third printing; Contents; Chapter 1 Differentiable functions in Rn; Chapter 2 Manifolds; Chapter 3 Linear elliptic differential operators; References; Subject index.
Summary: Chapter 1 presents theorems on differentiable functions often used in differential topology, such as the implicit function theorem, Sard's theorem and Whitney's approximation theorem. The next chapter is an introduction to real and complex manifolds. It contains an exposition of the theorem of Frobenius, the lemmata of Poincaré and Grothendieck with applications of Grothendieck's lemma to complex analysis, the imbedding theorem of Whitney and Thom's transversality theorem. Chapter 3 includes characterizations of linear differentiable operators, due to Peetre and Hormander. The inequalit.
Item type: eBooks
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Includes bibliographical references (pages 242-244) and index.

Front Cover; Analysis on Real and Complex Manifolds; Copyright Page; Preface; Preface to the third printing; Contents; Chapter 1 Differentiable functions in Rn; Chapter 2 Manifolds; Chapter 3 Linear elliptic differential operators; References; Subject index.

Chapter 1 presents theorems on differentiable functions often used in differential topology, such as the implicit function theorem, Sard's theorem and Whitney's approximation theorem. The next chapter is an introduction to real and complex manifolds. It contains an exposition of the theorem of Frobenius, the lemmata of Poincaré and Grothendieck with applications of Grothendieck's lemma to complex analysis, the imbedding theorem of Whitney and Thom's transversality theorem. Chapter 3 includes characterizations of linear differentiable operators, due to Peetre and Hormander. The inequalit.

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