Singularity Theory

Author:   V. I. Arnold
Publisher:   Cambridge University Press
Volume:   53
ISBN:  

9780511662713


Publication Date:   05 April 2013
Format:   Undefined
Availability:   In stock   Availability explained
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Singularity Theory


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Overview

Professor Arnold is a prolific and versatile mathematician who has done striking work in differential equations and geometrical aspects of analysis. In this volume are collected seven of his survey articles from Russian Mathematical Surveys on singularity theory, the area to which he has made most contribution. These surveys contain Arnold's own analysis and synthesis of a decade's work. All those interested in singularity theory will find this an invaluable compilation. Professor C. T. C. Wall has written an introduction outlining the significance and content of the articles.

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Author:   V. I. Arnold
Publisher:   Cambridge University Press
Imprint:   Cambridge University Press (Virtual Publishing)
Volume:   53
ISBN:  

9780511662713


ISBN 10:   0511662718
Publication Date:   05 April 2013
Audience:   Professional and scholarly ,  Professional & Vocational
Format:   Undefined
Publisher's Status:   Active
Availability:   In stock   Availability explained
We have confirmation that this item is in stock with the supplier. It will be ordered in for you and dispatched immediately.

Table of Contents

Intoduction C. T. C. Wall; 1. Singularities of smooth mappings (Volume 23, 1968); 2. On matrices depending on parameters (Volume 26, 1971); 3. Remarks on the stationary phase method and Coxeter numbers (Volume 28, 1973); 4. Normal forms of functions in neighbourhoods of degenerate critical points (Volume 29, 1974); 5. Critical points of smooth functions and their normal forms (Volume 30, 1975); 6. Critical points of functions on a manifold with boundary, the simple Lie groups Bk, Ck and F4 and singularities of evolutes (Volume 33, 1978); 7. Indices of singular points of 1-forms on a manifold with boundary, convolution of invariants of reflection groups and singular projections of smooth surfaces (Volume 34, 1979).

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