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Introduction To Lipschitz Geometry Of Singularities Lecture Notes Of The International School On Singularity Theory And Lipschitz Geometry Cuernavaca June 2018 Lecture Notes In Mathematics 1st Ed 2020 Walter Neumann Editor

  • SKU: BELL-51793256
Introduction To Lipschitz Geometry Of Singularities Lecture Notes Of The International School On Singularity Theory And Lipschitz Geometry Cuernavaca June 2018 Lecture Notes In Mathematics 1st Ed 2020 Walter Neumann Editor
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Introduction To Lipschitz Geometry Of Singularities Lecture Notes Of The International School On Singularity Theory And Lipschitz Geometry Cuernavaca June 2018 Lecture Notes In Mathematics 1st Ed 2020 Walter Neumann Editor instant download after payment.

Publisher: Springer
File Extension: PDF
File size: 3.17 MB
Pages: 364
Author: Walter Neumann (editor), Anne Pichon (editor)
ISBN: 9783030618063, 3030618064
Language: English
Year: 2021
Edition: 1st ed. 2020

Product desciption

Introduction To Lipschitz Geometry Of Singularities Lecture Notes Of The International School On Singularity Theory And Lipschitz Geometry Cuernavaca June 2018 Lecture Notes In Mathematics 1st Ed 2020 Walter Neumann Editor by Walter Neumann (editor), Anne Pichon (editor) 9783030618063, 3030618064 instant download after payment.

This book presents a broad overview of the important recent progress which led to the emergence of new ideas in Lipschitz geometry and singularities, and started to build bridges to several major areas of singularity theory. Providing all the necessary background in a series of introductory lectures, it also contains Pham and Teissier's previously unpublished pioneering work on the Lipschitz classification of germs of plane complex algebraic curves.

While a real or complex algebraic variety is topologically locally conical, it is in general not metrically conical; there are parts of its link with non-trivial topology which shrink faster than linearly when approaching the special point. The essence of the Lipschitz geometry of singularities is captured by the problem of building classifications of the germs up to local bi-Lipschitz homeomorphism. The Lipschitz geometry of a singular space germ is then its equivalence class in this category.
The book is aimed at graduate students and researchers from other fields of geometry who are interested in studying the multiple open questions offered by this new subject.


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