Processing ......
FreeComputerBooks.com
Links to Free Computer, Mathematics, Technical Books all over the World
 
Simplicial and Dendroidal Homotopy Theory
🌠 Top Free C++ Books - 100% Free or Open Source!
  • Title: Simplicial and Dendroidal Homotopy Theory
  • Author(s) Gijs Heuts, Ieke Moerdijk
  • Publisher: Springer; 1st ed. (August 3, 2022); eBook (Creative Commons Licensed)
  • License(s): Creative Commons License (CC)
  • Paperback: 632 pages
  • eBook: PDF Files
  • Language: English
  • ISBN-10: 3031104463
  • ISBN-13: 978-3031104466
  • Share This:  

Book Description

This open access book offers a self-contained introduction to the Homotopy Theory of simplicial and dendroidal sets and spaces. These are essential for the study of categories, operads, and algebraic structure up to coherent homotopy.

About the Authors
  • Both authors are experienced researchers in the field who have contributed significantly to the development of the theory contained in this book.
Reviews, Ratings, and Recommendations: Related Book Categories: Read and Download Links: Similar Books:
  • Categorical Homotopy Theory (Emily Riehl)

    This book develops abstract Homotopy Theory from the categorical perspective with a particular focus on examples. It helps consolidate and simplify one's understanding of derived functors, homotopy limits and colimits, and model categories, among others.

  • Topology: A Categorical Approach (Tai-Danae Bradley, et al)

    A graduate-level textbook that presents basic topology from the perspective of category theory. Many graduate students are familiar with the ideas of point-set topology and they are ready to learn something new about them.

  • Introduction to Topology (Bert Mendelson, et al.)

    This concise book offers an ideal introduction to the fundamentals of topology. The book's principal aim is to provide a simple, thorough survey of elementary topics in the study of collections of objects, or sets, that possess a mathematical structure.

  • Elementary Topology: Problem Textbook (O.Ya.Viro, et al.)

    This textbook on elementary topology contains a detailed introduction to general topology and an introduction to algebraic topology via its most classical and elementary segment centered at the notions of fundamental group and covering space.

  • Topology for the Working Mathematician (Michael Muger)

    Topology is a branch of pure mathematics that deals with the abstract relationships found in geometry and analysis. Written with the mathematician, this book provides a user-friendly, clear, and concise introduction to this fascinating area of mathematics.

  • Topology without Tears (Sidney A. Morris)

    General topology is the branch of topology dealing with the basic set-theoretic definitions and constructions used in topology. The aim of this is to provide a thorough grouding of general topology. It offers an ideal introduction to the fundamentals of topology.

  • Real Variables with Basic Metric Space Topology (Robert B. Ash)

    Designed for a first course in real variables, this text presents the fundamentals for more advanced mathematical work, particularly in the areas of complex variables, measure theory, differential equations, functional analysis, and probability.

  • Topology Lecture Notes (Ali Sait Demir)

    This lecture notes lead readers through a number of nontrivial applications of metric space topology to analysis, clearly establishing the relevance of topology to analysis. Covers metric space, point-set topology, and algebraic topology, etc.

  • General Topology (Pete L. Clark)

    This is an oustanding book on introductory topology (point set topology). The book is short. However, it is solid and complete and the proofs presented by the author are surprisingly optimised: very concise but always clear.

  • Topological Groups: Yesterday, Today, Tomorrow (S. A. Morris)

    In 1900, David Hilbert asked whether each locally euclidean topological group admits a Lie group structure. This was the fifth of his famous 23 questions which foreshadowed much of the mathematical creativity of the twentieth century.

  • Algebraic Topology (Allen Hatcher)

    This introductory text is suitable for use in a course on the subject or for self-study, featuring broad coverage and a readable exposition, with many examples and exercises. The four main chapters present the basics: fundamental group and covering spaces, homology and cohomology, higher homotopy groups, and homotopy theory generally.

  • Basic Category Theory (Tom Leinster)

    Assuming little mathematical background, this short introduction to Category Theory is ideal for beginning graduate students or advanced undergraduates learning category theory for the first time.

  • Categories, Types, and Structures (Andrea Asperti, et al)

    This book introduces Category Theory at a level appropriate for computer scientists and provides practical examples in the context of programming language design. It pursues the more complex mathematical semantics of data types and programs.

  • Categorical Homotopy Theory (Emily Riehl)

    This book develops abstract homotopy theory from the categorical perspective with a particular focus on examples. It helps consolidate and simplify one's understanding of derived functors, homotopy limits and colimits, and model categories, among others.

  • Higher Topos Theory (Jacob Lurie)

    This book presents the foundations of Higher Topos Theory, using the language of weak Kan complexes, and shows how existing theorems in algebraic topology can be reformulated and generalized in the theory's new language.

Book Categories
:
Other Categories
Resources and Links