A Course In Topological Combinatorics - Info and Reading Options
By Mark De Longueville

"A Course In Topological Combinatorics" was published by Springer in 2011 and it has 238 pages.
“A Course In Topological Combinatorics” Metadata:
- Title: ➤ A Course In Topological Combinatorics
- Author: Mark De Longueville
- Number of Pages: 238
- Publisher: Springer
- Publish Date: 2011
“A Course In Topological Combinatorics” Subjects and Themes:
- Subjects: ➤ Combinatorial topology - Topology - Graph theory - Combinatorics - Discrete groups - Mathematics
Edition Identifiers:
- The Open Library ID: OL26096855M - OL17508637W
- Online Computer Library Center (OCLC) ID: 820028893
- Library of Congress Control Number (LCCN): 2012937863
- ISBN-13: 9781441979094
- All ISBNs: 9781441979094
AI-generated Review of “A Course In Topological Combinatorics”:
"A Course In Topological Combinatorics" Description:
The Open Library:
A Course in Topological Combinatorics is the first undergraduate textbook on the field of topological combinatorics, a subject that has become an active and innovative research area in mathematics over the last thirty years with growing applications in math, computer science, and other applied areas. Topological combinatorics is concerned with solutions to combinatorial problems by applying topological tools. In most cases these solutions are very elegant and the connection between combinatorics and topology often arises as an unexpected surprise. The textbook covers topics such as fair division, graph coloring problems, evasiveness of graph properties, and embedding problems from discrete geometry. The text contains a large number of figures that support the understanding of concepts and proofs. In many cases several alternative proofs for the same result are given, and each chapter ends with a series of exercises. The extensive appendix makes the book completely self-contained. The textbook is well suited for advanced undergraduate or beginning graduate mathematics students. Previous knowledge in topology or graph theory is helpful but not necessary. The text may be used as a basis for a one- or two-semester course as well as a supplementary text for a topology or combinatorics class.
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