Variational Problems in Differential Geometry

Langbeschreibung
The state of the art from an internationally respected line up of authors working in geometric variational problems.
Inhaltsverzeichnis
1. Preface; 2. The supremum of first eigenvalues of conformally covariant operators in a conformal class Bernd Ammann and Pierre Jammes; 3. K-Destabilizing test configurations with smooth central fiber Claudio Arezzo, Alberto Della Vedova and Gabriele La Nave; 4. Explicit constructions of Ricci solitons Paul Baird; 5. Open iwasawa cells and applications to surface theory Josef F. Dorfmeister; 6. Multiplier ideal sheaves and geometric problems Akito Futaki and Yuji Sano; 7. Multisymplectic formalism and the covariant phase space Frédéric Hélein; 8. Nonnegative curvature on disk bundles Lorenz J. Schwachhöfer; 9. Morse theory and stable pairs Richard A. Wentworth and Graeme Wilkin; 10. Manifolds with k-positive Ricci curvature Jon Wolfson.
Roger Bielawski is Professor of Geometry at the University of Leeds and specializes in gauge theory and hyperkahler geometry. Kevin Houston is a senior lecturer at the University of Leeds and specializes in singularity theory. He is the author of over twenty published research papers and author of the undergraduate textbook How to Think Like a Mathematician published by Cambridge University Press in 2009. Martin Speight is Reader in Mathematical Physics at the University of Leeds. He specializes in the applications of differential geometry to theoretical physics, particularly the study of topological solitons.
ISBN-13:
9780521282741
Veröffentl:
2011
Erscheinungsdatum:
20.10.2011
Seiten:
216
Autor:
Roger Bielawski
Gewicht:
321 g
Format:
229x152x12 mm
Sprache:
Englisch

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