6 edition of **Geometric topology and shape theory** found in the catalog.

- 218 Want to read
- 24 Currently reading

Published
**1987**
by Springer-Verlag in Berlin, New York
.

Written in English

- Algebraic topology -- Congresses,
- Shape theory (Topology) -- Congresses

**Edition Notes**

Statement | S. Mardešić, J. Segal, eds. |

Series | Lecture notes in mathematics ;, 1283, Lecture notes in mathematics (Springer-Verlag) ;, 1283. |

Contributions | Mardešić, S. 1927-, Segal, Jack. |

Classifications | |
---|---|

LC Classifications | QA3 .L28 no. 1283, QA612 .L28 no. 1283 |

The Physical Object | |

Pagination | 261 p. ; |

Number of Pages | 261 |

ID Numbers | |

Open Library | OL2396737M |

ISBN 10 | 0387184430 |

LC Control Number | 87026517 |

The theme of this book is infinite loop space theory and its multiplicative elaboration. The main goal is a complete analysis of the relationship between the classifying spaces of geometric topology and the infinite loop spaces of algebraic K-theory. ( views) CDBooK: Introduction to Vassiliev Knot invariants. Any 'notion' in this chapter can fill a book. (for instance: First Concepts of Topology by Chin and Steenrod or Fixed Points, by Shashkin). (2) Chapter two, differential geometry, manifolds and differential forms. Of course, these concepts consume entire books/5.

Surgery and Geometric Topology. This book covers the following topics: Cohomology and Euler Characteristics Of Coxeter Groups, Completions Of Stratified Ends, The Braid Structure Of Mapping Class Groups, Controlled Topological Equivalence Of Maps in The Theory Of Stratified Spaces and Approximate Fibrations, The Asymptotic Method In The Novikov Conjecture, N Exponentially Nash G . Euler Systems and Arithmetic Geometry. This note explains the following topics: Galois Modules, Discrete Valuation Rings, The Galois Theory of Local Fields, Ramification Groups, Witt Vectors, Projective Limits of Groups of Units of Finite Fields, The Absolute Galois Group of a Local Field, Group Cohomology, Galois Cohomology, Abelian Varieties, Selmer Groups of Abelian Varieties, Kummer Theory.

Nakahara - Geometry, Topology and Physics. The go-to book for mathematical prerequisites for e.g. gauge theory, string theory etc. if you ask 90% of physicists. I personally think it's terrible because it doesn't explain anything properly, but I guess it's good to learn buzzwords. Nash & Sen - Geometry and Topology for Physicists. Suitable for advanced undergraduates and graduate students in mathematics, this monograph is geared toward readers who have taken a basic course in differential manifolds and elementary functional analysis. Chapters include differential geometry, symplectic geometry, homogeneous symplectic manifolds, Fourier analysis, the metaplectic representation, quantization, and the Kirillov theory.

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The aim of this international conference the third of its type was to survey recent developments in Geometric Topology and Shape Theory with an emphasis on their interaction.

The volume contains original research papers and carefully selected survey of currently active areas. The main topics and. This carefully written textbook provides a rigorous introduction to this rapidly evolving field whose methods have proven to be powerful tools in neighbouring fields such as geometric topology.

Geometric group theory is the study of finitely generated groups via the geometry of /5(3). Gerald Edgar's book is a significant addition to this deluge. Based on a course given to talented high-school students at Ohio University init is, in fact, an advanced undergraduate textbook about the mathematics of fractal geometry, treating such topics as metric spaces, measure theory, dimension theory Cited by: About these proceedings.

Introduction. The aim of this international conference the third of its type was to survey recent developments in Geometric Topology and Shape Theory with an emphasis on their interaction. The volume contains original research papers and carefully selected survey of. Shape Theory and Geometric Topology.

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Group theory is introduced to treat geometric symmetries, leading to the unification of geometry and group theory in the Erlangen program.

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Geometric group theory closely interacts with low-dimensional topology, hyperbolic geometry, algebraic topology, computational group theory and differential geometry.Geometric Topology is a foundational component of modern mathematics, involving the study of spacial properties and invariants of familiar objects such as manifolds and complexes.

This volume, which is intended both as an introduction to the subject and as a wide ranging resouce for those already grounded in it, consists of 21 expository.Group Actions in Ergodic Theory, Geometry, and Topology: Selected Papers brings together some of the most significant writings by Zimmer, which lay out his program and contextualize his work over the course of his career.

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