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Grassmannians and Gauss Maps in Piecewise-Linear Topology Norman Levitt Author
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Grassmannians and Gauss Maps in Piecewise-Linear Topology Norman Levitt Author - new book

ISBN: 9783540507567

The book explores the possibility of extending the notions of Grassmannian and Gauss map to the PL category. They are distinguished from classifying space and classifying map which are es… More...

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Grassmannians and Gauss Maps in Piecewise-Linear Topology - Levitt, Norman
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1989, ISBN: 9783540507567

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Grassmannians and Gauss Maps in Piecewise-Linear Topology: 1366 (Lecture Notes in Mathematics, 1366) - Levitt, Norman
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Levitt, Norman:
Grassmannians and Gauss Maps in Piecewise-Linear Topology: 1366 (Lecture Notes in Mathematics, 1366) - Paperback

1989

ISBN: 9783540507567

Springer, Paperback, Auflage: 1989, 208 Seiten, Publiziert: 1989-02-22T00:00:01Z, Produktgruppe: Book, 0.31 kg, Geometry & Topology, Mathematics, Science, Nature & Maths, Subjects, Books,… More...

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Grassmannians and Gauss Maps in Piecewise-Linear Topology - Norman Levitt
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Norman Levitt:
Grassmannians and Gauss Maps in Piecewise-Linear Topology - Paperback

ISBN: 9783540507567

*Grassmannians and Gauss Maps in Piecewise-Linear Topology* - Auflage 1989 / Taschenbuch für 37.49 € / Aus dem Bereich: Bücher, Wissenschaft, Mathematik Medien > Bücher nein Buch (kartoni… More...

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Grassmannians and Gauss Maps in Piecewise-Linear Topology - Norman Levitt
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Norman Levitt:
Grassmannians and Gauss Maps in Piecewise-Linear Topology - First edition

1989, ISBN: 9783540507567

Paperback

Buch, Softcover, 1989, [PU: Springer Berlin], Springer Berlin, 1989

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Bibliographic data of the best matching book

Details of the book
Grassmannians and Gauss Maps in Piecewise-Linear Topology

The book explores the possibility of extending the notions of "Grassmannian" and "Gauss map" to the PL category. They are distinguished from "classifying space" and "classifying map" which are essentially homotopy-theoretic notions. The analogs of Grassmannian and Gauss map defined incorporate geometric and combinatorial information. Principal applications involve characteristic class theory, smoothing theory, and the existence of immersion satifying certain geometric criteria, e.g. curvature conditions. The book assumes knowledge of basic differential topology and bundle theory, including Hirsch-Gromov-Phillips theory, as well as the analogous theories for the PL category. The work should be of interest to mathematicians concerned with geometric topology, PL and PD aspects of differential geometry and the geometry of polyhedra.

Details of the book - Grassmannians and Gauss Maps in Piecewise-Linear Topology


EAN (ISBN-13): 9783540507567
ISBN (ISBN-10): 3540507566
Paperback
Publishing year: 1989
Publisher: Springer Berlin Heidelberg
212 Pages
Weight: 0,328 kg
Language: eng/Englisch

Book in our database since 2007-02-17T16:18:49+00:00 (London)
Detail page last modified on 2024-03-08T08:54:50+00:00 (London)
ISBN/EAN: 3540507566

ISBN - alternate spelling:
3-540-50756-6, 978-3-540-50756-7
Alternate spelling and related search-keywords:
Book author: norman levitt, norman may
Book title: gauss, linear notes, gaues, gauß, piecewise linear topology, lecture notes mathematics


Information from Publisher

Author: Norman Levitt
Title: Lecture Notes in Mathematics; Grassmannians and Gauss Maps in Piecewise-Linear Topology
Publisher: Springer; Springer Berlin
203 Pages
Publishing year: 1989-02-22
Berlin; Heidelberg; DE
Language: English
37,40 € (DE)
38,45 € (AT)
50,60 CHF (CH)
Available
V, 203 p.

BC; Hardcover, Softcover / Mathematik/Geometrie; Topologie; Verstehen; Immersion; curvature; differential geometry; differential topology; manifold; topology; Manifolds and Cell Complexes; Differential Geometry; Differentielle und Riemannsche Geometrie; EA

Local formulae for characteristic classes.- Formal links and the PL grassmannian G n,k.- Some variations of the G n,k construction.- The immersion theorem for subcomplexes of G n,k.- Immersions equivariant with respect to orthogonal actions on Rn+k.- Immersions into triangulated manifolds (with R. Mladineo).- The grassmannian for piecewise smooth immersions.- Some applications to smoothing theory.- Equivariant piecewise differentiable immersions.- Piecewise differentiable immersions into riemannian manifolds.

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