Lecture Notes in Mathematics

Representations of Fundamental Groups of Algebraic Varieties

Authors: Zuo, Kang

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eBook $34.99
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  • ISBN 978-3-540-48424-0
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  • Immediate eBook download after purchase
Softcover $49.95
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  • ISBN 978-3-540-66312-6
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About this book

Using harmonic maps, non-linear PDE and techniques from algebraic geometry this book enables the reader to study the relation between fundamental groups and algebraic geometry invariants of algebraic varieties. The reader should have a basic knowledge of algebraic geometry and non-linear analysis. This book can form the basis for graduate level seminars in the area of topology of algebraic varieties. It also contains present new techniques for researchers working in this area.

Table of contents (5 chapters)

  • Introduction

    Zuo, Kang

    Pages 1-9

  • Preliminaries

    Zuo, Kang

    Pages 10-24

  • Harmonic metrics on flat vector bundles

    Zuo, Kang

    Pages 25-51

  • Non-abelian Hodge theory, factorization theorems for non rigid or p-adic unbounded representations

    Zuo, Kang

    Pages 52-103

  • Shafarevich maps for representations of fundamental groups, Kodaira dimension and Chernhyperbolicity of Shafarevich varieties

    Zuo, Kang

    Pages 104-124

Buy this book

eBook $34.99
price for USA (gross)
  • ISBN 978-3-540-48424-0
  • Digitally watermarked, DRM-free
  • Included format: PDF
  • ebooks can be used on all reading devices
  • Immediate eBook download after purchase
Softcover $49.95
price for USA
  • ISBN 978-3-540-66312-6
  • Free shipping for individuals worldwide
  • Usually dispatched within 3 to 5 business days.
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Bibliographic Information

Bibliographic Information
Book Title
Representations of Fundamental Groups of Algebraic Varieties
Authors
Series Title
Lecture Notes in Mathematics
Series Volume
1708
Copyright
1999
Publisher
Springer-Verlag Berlin Heidelberg
Copyright Holder
Springer-Verlag Berlin Heidelberg
eBook ISBN
978-3-540-48424-0
DOI
10.1007/BFb0092569
Softcover ISBN
978-3-540-66312-6
Series ISSN
0075-8434
Edition Number
1
Number of Pages
X, 135
Topics