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Local Homotopy Theory
John Frederick Jardine
€ 163.83
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Description for Local Homotopy Theory
Hardback. Local Homotopy Theory Series: Springer Monographs in Mathematics. Num Pages: 517 pages, 514 black & white illustrations, biography. BIC Classification: PBC; PBPD. Category: (P) Professional & Vocational. Dimension: 167 x 245 x 32. Weight in Grams: 912.
This monograph on the homotopy theory of topologized diagrams of spaces and spectra gives an expert account of a subject at the foundation of motivic homotopy theory and the theory of topological modular forms in stable homotopy theory. Beginning with an introduction to the homotopy theory of simplicial sets and topos theory, the book covers core topics such as the unstable homotopy theory of simplicial presheaves and sheaves, localized theories, cocycles, descent theory, non-abelian cohomology, stacks, and local stable homotopy theory. A detailed treatment of the formalism of the subject is interwoven with explanations of the motivation, ... Read more
This monograph on the homotopy theory of topologized diagrams of spaces and spectra gives an expert account of a subject at the foundation of motivic homotopy theory and the theory of topological modular forms in stable homotopy theory. Beginning with an introduction to the homotopy theory of simplicial sets and topos theory, the book covers core topics such as the unstable homotopy theory of simplicial presheaves and sheaves, localized theories, cocycles, descent theory, non-abelian cohomology, stacks, and local stable homotopy theory. A detailed treatment of the formalism of the subject is interwoven with explanations of the motivation, ... Read more
Product Details
Format
Hardback
Publication date
2015
Publisher
Springer-Verlag New York Inc.
Condition
New
Series
Springer Monographs in Mathematics
Number of Pages
508
Place of Publication
New York, United States
ISBN
9781493922994
SKU
V9781493922994
Shipping Time
Usually ships in 15 to 20 working days
Ref
99-15
About John Frederick Jardine
J. F. Jardine is Canada Research Chair and Professor of Mathematics at the University of Western Ontario. He is the author of Generalized Etale Cohomology Theories and Simplicial Homotopy Theory (with P. Goerss).
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