Combinatorial Maps: Tutorial
by Dainis Zeps
Publisher: Latvian University 2007
Number of pages: 61
Description:
Contents: Permutations; Combinatorial maps; The correspondence between combinatorial maps and graphs on surfaces; Map's mirror reflection and dual map; Multiplication of combinatorial maps; Normalized combinatorial maps; Geometrical interpretation of combinatorial maps; Drawing of the graph corresponding to combinatorial map; Simple combinatorial maps and their drawings; Vertex split-merge operation; etc.
Download or read it online for free here:
Download link
(280KB, PDF)
Similar books
![Book cover: Foundations of Combinatorics with Applications](images/9930.jpg)
by Edward A. Bender, S. Gill Williamson - Dover Publications
This introduction to combinatorics, the interaction between computer science and mathematics, is suitable for upper-level undergraduates and graduate students in engineering, science, and mathematics. Some ability to construct proofs is assumed.
(11985 views)
![Book cover: Combinatorial Algorithms](images/71.jpg)
by Albert Nijenhuis, Herbert S. Wilf - Academic Press Inc
This is a collection of mathematical algorithms with many new and interesting examples in this second edition. The authors tried to place in the reader's hands a kit of building blocks with which the reader can construct more elaborate structures.
(19286 views)
![Book cover: Topics in Algebraic Combinatorics](images/8487.jpg)
by Richard P. Stanley - MIT
Contents: Walks in graphs; Cubes and the Radon transform; Random walks; The Sperner property; Group actions on boolean algebras; Young diagrams and q-binomial coefficients; Enumeration under group action; A glimpse of Young tableaux; etc.
(9614 views)
![Book cover: An Introduction to Combinatorics and Graph Theory](images/11530.jpg)
by David Guichard - Whitman College
The book covers the classic parts of Combinatorics and graph theory, with some recent progress in the area. Contents: Fundamentals; Inclusion-Exclusion; Generating Functions; Systems of Distinct Representatives; Graph Theory; Polya-Redfield Counting.
(8180 views)