特異点の幾何学・位相幾何学ハンドブック 第２集 Handbook of Geometry and Topology of Singularities II

特異点の幾何学・位相幾何学ハンドブック　第２集<br>Handbook of Geometry and Topology of Singularities II

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特異点の幾何学・位相幾何学ハンドブック　第２集
Handbook of Geometry and Topology of Singularities II

Cisneros-Molina, José Luis (EDT)/ Lê, Dũng Tráng (EDT)/ Seade, José (EDT)

ウェブストア価格 ¥41,674（本体¥37,886）
Springer Nature Switzerland AG（2021/11発売）
外貨定価 US$ 199.99
ポイント 378pt

オンデマンド(OD/POD)版です。キャンセルは承れません。

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製本 Hardcover:ハードカバー版／ページ数 578 p.
言語 ENG
商品コード 9783030780234

Full Description

This is the second volume of the Handbook of the Geometry and Topology of Singularities, a series which aims to provide an accessible account of the state-of-the-art of the subject, its frontiers, and its interactions with other areas of research. This volume consists of ten chapters which provide an in-depth and reader-friendly survey of some of the foundational aspects of singularity theory and related topics.Singularities are ubiquitous in mathematics and science in general. Singularity theory interacts energetically with the rest of mathematics, acting as a crucible where different types of mathematical problems interact, surprising connections are born and simple questions lead to ideas which resonate in other parts of the subject, and in other subjects. Authored by world experts, the various contributions deal with both classical material and modern developments, covering a wide range of topics which are linked to each other in fundamental ways.

The book is addressed tograduate students and newcomers to the theory, as well as to specialists who can use it as a guidebook.

Preface.- Contents.- Chapter 1 The Analytic Classificatio of Irreducible Plane Curve Singularities.- Chapter 2 Plane algebraic curves with prescribed singularities.- Chapter 3 Limit of tangents on complex surfaces.- Chapter 4 Algebro-geometric equisingularity of Zariski.- Chapter 5 Intersection homology.- Chapter 6 Milnor's fibratio theorem for real and complex singularities.- Chapter 7 Lê Cycles and Numbers of hypersurface singularities.- Chapter 8 Introduction to mixed hypersurface singularity. - Chapter 9 From Singularities to Polyhedral Products.- Chapter 10 Complements to ample divisors and Singularities.- Index.