The Homotopy Theory of (?,1)-Categories

The Homotopy Theory of (?,1)-Categories
Author :
Publisher : Cambridge University Press
Total Pages : 289
Release :
ISBN-10 : 9781107101364
ISBN-13 : 1107101360
Rating : 4/5 (64 Downloads)

Book Synopsis The Homotopy Theory of (?,1)-Categories by : Julia E. Bergner

Download or read book The Homotopy Theory of (?,1)-Categories written by Julia E. Bergner and published by Cambridge University Press. This book was released on 2018-03-15 with total page 289 pages. Available in PDF, EPUB and Kindle. Book excerpt: An introductory treatment to the homotopy theory of homotopical categories, presenting several models and comparisons between them.


The Homotopy Theory of (?,1)-Categories Related Books

The Homotopy Theory of (?,1)-Categories
Language: en
Pages: 289
Authors: Julia E. Bergner
Categories: Mathematics
Type: BOOK - Published: 2018-03-15 - Publisher: Cambridge University Press

DOWNLOAD EBOOK

An introductory treatment to the homotopy theory of homotopical categories, presenting several models and comparisons between them.
Strategic Journeys for Building Logical Reasoning, K-5
Language: en
Pages: 218
Authors: Tammy Jones
Categories: Education
Type: BOOK - Published: 2016-06-17 - Publisher: Routledge

DOWNLOAD EBOOK

Help your students develop logical reasoning and critical thinking skills. This new book from bestselling authors and popular consultants Tammy Jones and Leslie
Elsevier's Dictionary of Acronyms, Initialisms, Abbreviations and Symbols
Language: en
Pages: 742
Authors: Fioretta. Benedetto Mattia
Categories: Language Arts & Disciplines
Type: BOOK - Published: 2003-09-30 - Publisher: Elsevier

DOWNLOAD EBOOK

The dictionary contains an alphabetical listing of approximately 30,000 (thirty thousand) acronyms, initialisms, abbreviations and symbols covering approximatel
Higher Topos Theory
Language: en
Pages: 944
Authors: Jacob Lurie
Categories: Mathematics
Type: BOOK - Published: 2009-07-26 - Publisher: Princeton University Press

DOWNLOAD EBOOK

In 'Higher Topos Theory', Jacob Lurie presents the foundations of this theory using the language of weak Kan complexes introduced by Boardman and Vogt, and show