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Essays on Geometry and Related Topics

Essays on Geometry and Related Topics
Author: Etienne Ghys
Publisher:
Total Pages: 296
Release: 2001
Genre: Geometry
ISBN:

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This monograph contains 22 original papers dedicated to André Haefliger by some of his mathematician friends.


Essays on Geometry and Related Topics

Essays on Geometry and Related Topics
Author: Etienne Ghys
Publisher:
Total Pages: 326
Release: 2001
Genre: Geometry
ISBN:

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This monograph contains 22 original papers dedicated to André Haefliger by some of his mathematician friends.


Essays on Topology and Related Topics

Essays on Topology and Related Topics
Author: Andre Haefliger
Publisher: Springer Science & Business Media
Total Pages: 267
Release: 2012-12-06
Genre: Mathematics
ISBN: 3642491979

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Topology and Geometry

Topology and Geometry
Author: Athanase Papadopoulos
Publisher:
Total Pages:
Release: 2021
Genre:
ISBN: 9783985470013

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Noncommutative Geometry, Arithmetic, and Related Topics

Noncommutative Geometry, Arithmetic, and Related Topics
Author: Caterina Consani
Publisher: JHU Press
Total Pages: 324
Release: 2011
Genre: Mathematics
ISBN: 1421403528

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Mathematics Institute, these essays collectively provide mathematicians and physicists with a comprehensive resource on the topic.


Analysis, Geometry and Probability

Analysis, Geometry and Probability
Author: Rajendra Bhatia
Publisher: Springer
Total Pages: 425
Release: 1997-04-15
Genre: Mathematics
ISBN: 9380250878

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This book is a collection of expository articles by well-known mathematicians. Some of them introduce the reader to a major topic, while others provide a glimpse into an active field of research. All articles are accessible to graduate students. The articles were invited in honour of K. R. Parthasarathy, a mathematican, teacher and expositor of renown. Some of the articles, by his coworkers, are related to his work on probability, quantum probability and group representations. Others are on diverse topics in analysis, geometry and number theory.


Thirty Essays on Geometric Graph Theory

Thirty Essays on Geometric Graph Theory
Author: János Pach
Publisher: Springer Science & Business Media
Total Pages: 610
Release: 2012-12-15
Genre: Mathematics
ISBN: 1461401100

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In many applications of graph theory, graphs are regarded as geometric objects drawn in the plane or in some other surface. The traditional methods of "abstract" graph theory are often incapable of providing satisfactory answers to questions arising in such applications. In the past couple of decades, many powerful new combinatorial and topological techniques have been developed to tackle these problems. Today geometric graph theory is a burgeoning field with many striking results and appealing open questions. This contributed volume contains thirty original survey and research papers on important recent developments in geometric graph theory. The contributions were thoroughly reviewed and written by excellent researchers in this field.


Classical Topics in Discrete Geometry

Classical Topics in Discrete Geometry
Author: Károly Bezdek
Publisher: Springer Science & Business Media
Total Pages: 171
Release: 2010-06-23
Genre: Mathematics
ISBN: 1441906002

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Geometry is a classical core part of mathematics which, with its birth, marked the beginning of the mathematical sciences. Thus, not surprisingly, geometry has played a key role in many important developments of mathematics in the past, as well as in present times. While focusing on modern mathematics, one has to emphasize the increasing role of discrete mathematics, or equivalently, the broad movement to establish discrete analogues of major components of mathematics. In this way, the works of a number of outstanding mathema- cians including H. S. M. Coxeter (Canada), C. A. Rogers (United Kingdom), and L. Fejes-T oth (Hungary) led to the new and fast developing eld called discrete geometry. One can brie y describe this branch of geometry as the study of discrete arrangements of geometric objects in Euclidean, as well as in non-Euclidean spaces. This, as a classical core part, also includes the theory of polytopes and tilings in addition to the theory of packing and covering. D- crete geometry is driven by problems often featuring a very clear visual and applied character. The solutions use a variety of methods of modern mat- matics, including convex and combinatorial geometry, coding theory, calculus of variations, di erential geometry, group theory, and topology, as well as geometric analysis and number theory.