**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

**Discrepancy Theory**

by

**William Chen**-

**Macquarie University**

Contents: Uniform Distribution; Classical Discrepancy Problem; Generalization of the Problem; Introduction to Lower Bounds; Introduction to Upper Bounds; Fourier Transform Techniques; Upper Bounds in the Classical Problem; Disc Segment Problem; etc.

(

**4722**views)

**Topics in Algebraic Combinatorics**

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.

(

**5663**views)

**Matroid Decomposition**

by

**Klaus Truemper**-

**Leibniz**

Matroids were introduced in 1935 as an abstract generalization of graphs and matrices. Matroid decomposition covers the area of the theory dealing with decomposition and composition of matroids. The exposition is clear and simple.

(

**5791**views)

**Combinatorial Theory**

by

**Gian-Carlo Rota**

In 1998, Gian-Carlo Rota gave his famous course at MIT. John N. Guidi took notes in a verbatim manner conveying the substance of the course. Topics covered included sets, relations, enumeration, order, matching, matroids, and geometric probability.

(

**2393**views)