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Download the fantastic book titled From Categories to Homotopy Theory written by Birgit Richter, available in its entirety in both PDF and EPUB formats for online reading. This page includes a concise summary, a preview of the book cover, and detailed information about "From Categories to Homotopy Theory", which was released on 16 April 2020. We suggest perusing the summary before initiating your download. This book is a top selection for enthusiasts of the Mathematics genre.

Summary of From Categories to Homotopy Theory by Birgit Richter PDF

Bridge the gap between category theory and its applications in homotopy theory with this guide for graduate students and researchers.


Detail About From Categories to Homotopy Theory PDF

  • Author : Birgit Richter
  • Publisher : Cambridge University Press
  • Genre : Mathematics
  • Total Pages : 401 pages
  • ISBN : 1108479626
  • PDF File Size : 48,7 Mb
  • Language : English
  • Rating : 4/5 from 21 reviews

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From Categories to Homotopy Theory

From Categories to Homotopy Theory
  • Publisher : Cambridge University Press
  • File Size : 36,8 Mb
  • Release Date : 16 April 2020
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Bridge the gap between category theory and its applications in homotopy theory with this guide for graduate students and researchers.

Categorical Homotopy Theory

Categorical Homotopy Theory
  • Publisher : Cambridge University Press
  • File Size : 50,8 Mb
  • Release Date : 26 May 2014
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This categorical perspective on homotopy theory helps consolidate and simplify one's understanding of derived functors, homotopy limits and colimits, and model categories, among others.

Category Theory in Context

Category Theory in Context
  • Publisher : Courier Dover Publications
  • File Size : 27,6 Mb
  • Release Date : 09 March 2017
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Introduction to concepts of category theory — categories, functors, natural transformations, the Yoneda lemma, limits and colimits, adjunctions, monads — revisits a broad range of mathematical examples from the categorical perspective. 2016 edition.

The Homotopy Theory of (?,1)-Categories

The Homotopy Theory of (?,1)-Categories
  • Publisher : Cambridge University Press
  • File Size : 32,6 Mb
  • Release Date : 15 March 2018
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An introductory treatment to the homotopy theory of homotopical categories, presenting several models and comparisons between them.

Basic Category Theory

Basic Category Theory
  • Publisher : Cambridge University Press
  • File Size : 41,6 Mb
  • Release Date : 24 July 2014
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A short introduction ideal for students learning category theory for the first time.

Homotopy Theory of Higher Categories

Homotopy Theory of Higher Categories
  • Publisher : Cambridge University Press
  • File Size : 21,9 Mb
  • Release Date : 20 October 2011
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The study of higher categories is attracting growing interest for its many applications in topology, algebraic geometry, mathematical physics and category theory. In this highly readable book, Carlos Simpson develops

Simplicial Homotopy Theory

Simplicial Homotopy Theory
  • Publisher : Birkhäuser
  • File Size : 32,6 Mb
  • Release Date : 06 December 2012
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Since the beginning of the modern era of algebraic topology, simplicial methods have been used systematically and effectively for both computation and basic theory. With the development of Quillen's concept

Modern Classical Homotopy Theory

Modern Classical Homotopy Theory
  • Publisher : American Mathematical Society
  • File Size : 22,8 Mb
  • Release Date : 19 January 2023
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The core of classical homotopy theory is a body of ideas and theorems that emerged in the 1950s and was later largely codified in the notion of a model category.

Higher Categories and Homotopical Algebra

Higher Categories and Homotopical Algebra
  • Publisher : Cambridge University Press
  • File Size : 51,9 Mb
  • Release Date : 02 May 2019
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At last, a friendly introduction to modern homotopy theory after Joyal and Lurie, reaching advanced tools and starting from scratch.

Elements of ?-Category Theory

Elements of ?-Category Theory
  • Publisher : Cambridge University Press
  • File Size : 29,5 Mb
  • Release Date : 10 February 2022
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This book develops the theory of infinite-dimensional categories by studying the universe, or ∞-cosmos, in which they live.