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Introduction to Homological Algebra, 85 Rotman Hardback Academic Press

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Introduction to Homological Algebra, 85

Joseph J. Rotman (Author)

9780125992503, Elsevier Science

Hardback, published 7 September 1979

400 pages

22.9 x 15.2 x 2.6 cm, 0.73 kg

An Introduction to Homological Algebra discusses the origins of algebraic topology. It also presents the study of homological algebra as a two-stage affair. First, one must learn the language of Ext and Tor and what it describes. Second, one must be able to compute these things, and often, this involves yet another language: spectral sequences. Homological algebra is an accessible subject to those who wish to learn it, and this book is the author\u2019s attempt to make it lovable. This book comprises 11 chapters, with an introductory chapter that focuses on line integrals and independence of path, categories and functors, tensor products, and singular homology. Succeeding chapters discuss Hom and ?; projectives, injectives, and flats; specific rings; extensions of groups; homology; Ext; Tor; son]

Introduction to Homological Algebra, 85 Rotman Hardback Academic Press

Introduction to Homological Algebra, 85

Joseph J. Rotman (Author)

9780125992503, Elsevier Science

Hardback, published 7 September 1979

400 pages

22.9 x 15.2 x 2.6 cm, 0.73 kg

An Introduction to Homological Algebra discusses the origins of algebraic topology. It also presents the study of homological algebra as a two-stage affair. First, one must learn the language of Ext and Tor and what it describes. Second, one must be able to compute these things, and often, this involves yet another language: spectral sequences. Homological algebra is an accessible subject to those who wish to learn it, and this book is the author\u2019s attempt to make it lovable. This book comprises 11 chapters, with an introductory chapter that focuses on line integrals and independence of path, categories and functors, tensor products, and singular homology. Succeeding chapters discuss Hom and ?; projectives, injectives, and flats; specific rings; extensions of groups; homology; Ext; Tor; son]

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