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Recent Advances in Alexandrov Geometry
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Recent Advances in Alexandrov Geometry

2022 ed.

Book Details

Format Hardback or Cased Book
ISBN-10 3030992977
ISBN-13 9783030992972
Edition 2022 ed.
Publisher Springer Nature Switzerland AG
Imprint Springer Nature Switzerland AG
Country of Manufacture GB
Country of Publication GB
Publication Date Oct 28th, 2022
Print length 111 Pages
Weight 340 grams
Dimensions 16.20 x 24.30 x 1.40 cms
Ksh 27,000.00
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It contains enhanced versions of the lecture notes of the two mini-courses plus those of one research talk given at CIMAT.Peter Petersen’s part aims at presenting various rigidity results about Alexandrov spaces in a way that facilitates the understanding by a larger audience of geometers of some of the current research in the subject.

This volume is devoted to various aspects of Alexandrov Geometry for those wishing to get a detailed picture of the advances in the field. It contains enhanced versions of the lecture notes of the two mini-courses plus those of one research talk given at CIMAT.

Peter Petersen''s part aims at presenting various rigidity results about Alexandrov spaces in a way that facilitates the understanding by a larger audience of geometers of some of the current research in the subject. They contain a brief overview of the fundamental aspects of the theory of Alexandrov spaces with lower curvature bounds, as well as the aforementioned rigidity results with complete proofs.

The text from Fernando Galaz-García''s minicourse was completed in collaboration with Jesús Nuñez-Zimbrón. It presents an up-to-date and panoramic view of the topology and geometry of 3-dimensional Alexandrov spaces, including the classification of positively and non-negatively curved spaces and the geometrization theorem. They also present Lie group actions and their topological and equivariant classifications as well as a brief account of results on collapsing Alexandrov spaces.

Jesús Nuñez-Zimbrón''s contribution surveys two recent developments in the understanding of the topological and geometric rigidity of singular spaces with curvature bounded below.


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