Complex Kleinian Groups
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Author
Contributions
- Navarrete, Juan Pablo - Contributor
- Seade, José - Contributor
- SpringerLink (Online service) - Contributor
Publication
2013 - Imprint: Birkhäuser, Basel, Switzerland
Language
English
Word Count
67,750 words, Guess
Page Count
271 pages
Physical Format
Electronic resource
Identifiers
- Internet Archivecomplexkleiniang00cano
- ISBN-139783034804813
- ISBN-103034804814
- Better World Books9783034804813
- Open LibraryOL27025514M
Classifications
- DDC515.39
- DDC515.48
- LCCQA313
and 1 more
- LCCQA843-871
Description
<p>This monograph lays down the foundations of the theory of complex Kleinian groups, a “newborn” area of mathematics whose origin can be traced back to the work of Riemann, Poincaré, Picard and many others. Kleinian groups are, classically, discrete groups of conformal automorphisms of the Riemann sphere, and these can themselves be regarded as groups of holomorphic automorphisms of the complex projective line CP<sup>1</sup>. When we go into higher dimensions, there is a dichotomy: Should we look at conformal automorphisms of the n-sphere? or should we look at holomorphic automorphisms of higher dimensional complex projective spaces? These two theories differ in higher dimensions. In the first case we are talking about groups of isometries of real hyperbolic spaces, an area of mathematics with a long-standing tradition; in the second, about an area of mathematics that is still in its infancy, and this is the focus of study in this monograph. It brings together several important areas of mathematics, e.g. classical Kleinian group actions, complex hyperbolic geometry, crystallographic groups and the uniformization problem for complex manifolds.</p>
Subjects
Series Statement
- Progress in Mathematics -- 303
Other Editions
- Complex Kleinian Groups
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