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Lectures on Kähler geometry [electronic resource] / Andrei Moroianu.

By: Contributor(s): Material type: TextTextSeries: London Mathematical Society student texts ; 69.Publication details: Cambridge : Cambridge University Press, 2007.Description: 1 online resource (ix, 171 pages)Content type:
  • text
Media type:
  • computer
Carrier type:
  • online resource
ISBN:
  • 9780511275548
  • 0511275544
  • 9780511273315
  • 0511273312
  • 051127484X
  • 9780511274848
  • 9780511618666
  • 0511618662
Subject(s): Genre/Form: Additional physical formats: Print version:: Lectures on Kähler geometry.DDC classification:
  • 516.36 22
LOC classification:
  • QA649 .M67 2007eb
Online resources:
Contents:
Introduction; CHAPTER 1 Smooth manifolds; CHAPTER 2 Tensor fields on smooth manifolds; CHAPTER 3 The exterior derivative; CHAPTER 4 Principal and vector bundles; CHAPTER 5 Connections; CHAPTER 6 Riemannian manifolds; CHAPTER 7 Complex structures and holomorphic maps; CHAPTER 8 Holomorphic forms and vector fields; CHAPTER 9 Complex and holomorphic vector bundles; CHAPTER 10 Hermitian bundles; CHAPTER 11 Hermitian and Kähler metrics; CHAPTER 12 The curvature tensor of Kähler manifolds; CHAPTER 13 Examples of Kähler metrics.
Summary: Graduate text providing a concise and self-contained introduction to Kähler geometry.
Holdings
Item type Current library Collection Call number Status Date due Barcode Item holds
eBook eBook e-Library EBSCO Mathematics Available
Total holds: 0

Includes bibliographical references and index.

Graduate text providing a concise and self-contained introduction to Kähler geometry.

Introduction; CHAPTER 1 Smooth manifolds; CHAPTER 2 Tensor fields on smooth manifolds; CHAPTER 3 The exterior derivative; CHAPTER 4 Principal and vector bundles; CHAPTER 5 Connections; CHAPTER 6 Riemannian manifolds; CHAPTER 7 Complex structures and holomorphic maps; CHAPTER 8 Holomorphic forms and vector fields; CHAPTER 9 Complex and holomorphic vector bundles; CHAPTER 10 Hermitian bundles; CHAPTER 11 Hermitian and Kähler metrics; CHAPTER 12 The curvature tensor of Kähler manifolds; CHAPTER 13 Examples of Kähler metrics.

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