Towards higher categories

The purpose of this book is to give background for those who would like to delve into some higher category theory. It is not a primer on higher category theory itself. It begins with a paper by John Baez and Michael Shulman which explores informally, by analogy and direct connection, how cohomology...

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Κύριος συγγραφέας: Baez, John C.
Άλλοι συγγραφείς: May, J Peter (Διευθυντής έκδοσης)
Μορφή: Livre numérique
Γλώσσα:Anglais
Έκδοση: New York, NY : Springer New York [20..].
Cham : Springer Nature
Έκδοση:1st ed. 2010.
Σειρά:The IMA Volumes in Mathematics and its Applications 152
Διαθέσιμο Online:Accès sur la plateforme de l'éditeur
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Σημείωση: Archives Springer e-books (Licence nationale)
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Edition sous un autre format:• Towards higher categories, John C. Baez, J. Peter May, editors, New York, Springer, 2010, 1 vol. (XII-268 p.), The IMA volumes in mathematics and its applications, 978-1-4419-1523-8
• Towards Higher Categories, Texte imprimé, 9781441915368
• Towards Higher Categories, Texte imprimé, 9781461424635
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505 1 |a Lectures on -Categories and Cohomology A Survey of (#x221E;, 1)-Categories Internal Categorical Structures in Homotopical Algebra A 2-Categories Companion Notes on 1- and 2-Gerbes An Australian Conspectus of Higher Categories 
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520 |a The purpose of this book is to give background for those who would like to delve into some higher category theory. It is not a primer on higher category theory itself. It begins with a paper by John Baez and Michael Shulman which explores informally, by analogy and direct connection, how cohomology and other tools of algebraic topology are seen through the eyes of n-category theory. The idea is to give some of the motivations behind this subject. There are then two survey articles, by Julie Bergner and Simona Paoli, about (infinity,1) categories and about the algebraic modelling of homotopy n-types. These are areas that are particularly well understood, and where a fully integrated theory exists. The main focus of the book is on the richness to be found in the theory of bicategories, which gives the essential starting point towards the understanding of higher categorical structures. An article by Stephen Lack gives a thorough, but informal, guide to this theory. A paper by Larry Breen on the theory of gerbes shows how such categorical structures appear in differential geometry. This book is dedicated to Max Kelly, the founder of the Australian school of category theory, and an historical paper by Ross Street describes its development 
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