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Ebeling, Wolfgang

Complex and Differential Geometry

Ebeling, Wolfgang - Complex and Differential Geometry, ebook

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ISBN: 9783642203008
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Table of contents

1. Surfaces of general type with geometric genus zero: a survey
Ingrid Bauer, Fabrizio Catanese, Roberto Pignatelli

2. Holomorphic symplectic geometry: a problem list
Arnaud Beauville

3. Generalized Lagrangian mean curvature flow in Kähler manifolds that are almost Einstein
Tapio Behrndt

4. Einstein metrics and preserved curvature conditions for the Ricci flow
Simon Brendle

5. Differential Harnack estimates for parabolic equations
Xiaodong Cao, Zhou Zhang

6. Euler characteristic of a complete intersection
Sławomir Cynk

7. Cremona special sets of points in products of projective spaces
Igor V. Dolgachev

8. Stable bundles and polyvector fields
Nigel Hitchin

9. Buser-Sarnak invariant and projective normality of abelian varieties
Jun-Muk Hwang, Wing-Keung To

10. Complete Kähler-Einstein manifolds
Marco Kühnel

11. Fixed point subalgebras of Weil algebras: from geometric to algebraic questions
Miroslav Kureš

12. Self-similar solutions and translating solutions
Yng-Ing Lee

13. Aspects of conformal holonomy
Felipe Leitner

14. Bifurcation braid monodromy of plane curves
Michael Lönne

15. A survey of Torelli and monodromy results for holomorphic-symplectic varieties
Eyal Markman

16. On singularities of generically immersive holomorphic maps between complex hyperbolic space forms
Ngaiming Mok

17. Generically nef vector bundles and geometric applications
Thomas Peternell

18. Dolbeault cohomology of nilmanifolds with left-invariant complex structure
Sönke Rollenske

19. Smooth rationally connected threefolds contain all smooth curves
G. K. Sankaran

20. Submanifolds in Poisson geometry: a survey
Marco Zambon

Keywords: Mathematics, Algebraic Geometry, Differential Geometry, Several Complex Variables and Analytic Spaces

Author(s)
 
 
Publisher
Springer
Publication year
2011
Language
en
Edition
1
Series
Springer Proceedings in Mathematics
Category
Natural Sciences
Format
Ebook
eISBN (PDF)
9783642203008

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