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Li et Al. Geometry Hypersurfaces 2ed gem 11 (de Gruyter Expositions in Mathematics)
Zejun Hu; An-Min Li; Udo Simon; Guosong Zhao (Author)
·
De Gruyter
· Hardcover
Li et Al. Geometry Hypersurfaces 2ed gem 11 (de Gruyter Expositions in Mathematics) - Zejun Hu; An-Min Li; Udo Simon; Guosong Zhao
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Synopsis "Li et Al. Geometry Hypersurfaces 2ed gem 11 (de Gruyter Expositions in Mathematics)"
This book draws a colorful and widespread picture of global affine hypersurface theory up to the most recent state. Moreover, the recent development revealed that affine differential geometry - as differential geometry in general - has an exciting intersection area with other fields of interest, like partial differential equations, global analysis, convex geometry and Riemann surfaces.The second edition of this monograph leads the reader from introductory concepts to recent research. Since the publication of the first edition in 1993 there appeared important new contributions, like the solutions of two different affine Bernstein conjectures, due to Chern and Calabi, respectively. Moreover, a large subclass of hyperbolic affine spheres were classified in recent years, namely the locally strongly convex Blaschke hypersurfaces that have parallel cubic form with respect to the Levi-Civita connection of the Blaschke metric. The authors of this book present such results and new methods of proof.
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All books in our catalog are Original.
The book is written in English.
The binding of this edition is Hardcover.
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