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Computational Geometry and Graph Theory

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Cover of 'Computational Geometry and Graph Theory'

Table of Contents

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    Book Overview
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    Chapter 1 Dudeney Transformation of Normal Tiles
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    Chapter 2 Chromatic Numbers of Specified Isohedral Tilings
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    Chapter 3 Transforming Graphs with the Same Degree Sequence
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    Chapter 4 The Forest Number of ( n , m )-Graphs
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    Chapter 5 Computing Simple Paths on Points in Simple Polygons
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    Chapter 6 Deflating the Pentagon
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    Chapter 7 Enumeration of Polyominoes, Polyiamonds and Polyhexes for Isohedral Tilings with Rotational Symmetry
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    Chapter 8 Solvable Trees
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    Chapter 9 Ramsey Numbers on a Union of Identical Stars Versus a Small Cycle
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    Chapter 10 A Minimal Planar Point Set with Specified Disjoint Empty Convex Subsets
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    Chapter 11 Fast Skew Partition Recognition
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    Chapter 12 Some Results on Fractional Graph Theory
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    Chapter 13 Seven Types of Random Spherical Triangle in S n and Their Probabilities
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    Chapter 14 (3,2)-Track Layout of Bipartite Graph Subdivisions
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    Chapter 15 Bartholdi Zeta Functions of Branched Coverings of Digraphs
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    Chapter 16 On Super Edge-Magic Strength and Deficiency of Graphs
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    Chapter 17 The Number of Flips Required to Obtain Non-crossing Convex Cycles
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    Chapter 18 Divide and Conquer Method for k -Set Polygons
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    Chapter 19 Coloring Axis-Parallel Rectangles
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    Chapter 20 Domination in Cubic Graphs of Large Girth
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    Chapter 21 Chvátal–Erdős Theorem: Old Theorem with New Aspects
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    Chapter 22 Computer-Aided Creation of Impossible Objects and Impossible Motions
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    Chapter 23 The Hamiltonian Number of Cubic Graphs
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    Chapter 24 SUDOKU Colorings of the Hexagonal Bipyramid Fractal
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Title
Computational Geometry and Graph Theory
Published by
Springer Berlin Heidelberg, November 2008
DOI 10.1007/978-3-540-89550-3
ISBNs
978-3-54-089549-7, 978-3-54-089550-3
Editors

Ito, Hiro, Kano, Mikio, Katoh, Naoki, Uno, Yushi