Handbook of categorical algebra 2 : categories and structures

By: Francis BorceuxMaterial type: TextTextSeries: Encyclopedia of Mathematics and its Applications ; 51 Publication details: New York: Cambridge University Press, [c1994]Description: 443 pISBN: 9780521061223LOC classification: QA169
Contents:
Introduction to this handbook 1 - Abelian categories 2 - Regular categories 3 - Algebraic theories 4 - Monads 5 - Accessible categories 6 - Enriched category theory 7 - Topological categories 8 - Fibred categories
Summary: The Handbook of Categorical Algebra is designed to give, in three volumes, a detailed account of what should be known by everybody working in, or using, category theory. As such it will be a unique reference. The volumes are written in sequence. The second, which assumes familiarity with the material in the first, introduces important classes of categories that have played a fundamental role in the subject's development and applications. In addition, after several chapters discussing specific categories, the book develops all the major concepts concerning Benabou's ideas of fibred categories. There is ample material here for a graduate course in category theory, and the book should also serve as a reference for users. --- summary provided by publisher
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Item type Current library Collection Shelving location Call number Status Notes Date due Barcode Item holds
Book Book ICTS
Mathematic Rack No 4 QA169 (Browse shelf (Opens below)) Available Invoice no. IN 66 ; Date 08-04-2019 01986
Total holds: 0

Introduction to this handbook
1 - Abelian categories
2 - Regular categories
3 - Algebraic theories
4 - Monads
5 - Accessible categories
6 - Enriched category theory
7 - Topological categories
8 - Fibred categories

The Handbook of Categorical Algebra is designed to give, in three volumes, a detailed account of what should be known by everybody working in, or using, category theory. As such it will be a unique reference. The volumes are written in sequence. The second, which assumes familiarity with the material in the first, introduces important classes of categories that have played a fundamental role in the subject's development and applications. In addition, after several chapters discussing specific categories, the book develops all the major concepts concerning Benabou's ideas of fibred categories. There is ample material here for a graduate course in category theory, and the book should also serve as a reference for users. --- summary provided by publisher

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