Crossing Numbers of Graphs

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A01=Marcus Schaefer
advanced topology
algorithmic graph drawing
Algorithms
Antipodal Vertices
Author_Marcus Schaefer
Bisection Width
Bounded Degree Graphs
Category=PBC
Category=PBV
Category=UL
Category=UMB
Chromatic Number
Combinatorics
Complete Bipartite Graph
complexity theory
computational complexity
Convex Drawing
Convex Hull
Cr Minimal Drawing
Crossing Free Edges
Crossing Lemma
Crossing Number
Crossing Number Problem
Discrete geometry
discrete mathematics
Edges Cross
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Euler Genus
geometric graph analysis
Good Drawing
graduate mathematics textbook for researchers
Graph theory
Independent Edges
Odd Crossing
Pairwise Disjoint Edges
Planar Graphs
Pseudoline Arrangement
Rectilinear Crossing Number
Rectilinear Drawing
Red Cycles
Red Edge
String Graph
The crossing number
Topological graph theory

Product details

  • ISBN 9781032476445
  • Weight: 526g
  • Dimensions: 156 x 234mm
  • Publication Date: 21 Jan 2023
  • Publisher: Taylor & Francis Ltd
  • Publication City/Country: GB
  • Product Form: Paperback
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Crossing Numbers of Graphs is the first book devoted to the crossing number, an increasingly popular object of study with surprising connections. The field has matured into a large body of work, which includes identifiable core results and techniques. The book presents a wide variety of ideas and techniques in topological graph theory, discrete geometry, and computer science.

The first part of the text deals with traditional crossing number, crossing number values, crossing lemma, related parameters, computational complexity, and algorithms. The second part includes the rich history of alternative crossing numbers, the rectilinear crossing number, the pair crossing number, and the independent odd crossing number.It also includes applications of the crossing number outside topological graph theory.



  • Aimed at graduate students and professionals in both mathematics and computer science


  • The first book of its kind devoted to the topic


  • Authored by a noted authority in crossing numbers

Marcus Schaefer received his undergraduate degree from the University of Karlsruhe, then his Ph.D. in Computer Science from the University of Chicago. After getting his doctorate, he has worked at the Computer Science Department of DePaul University in Chicago where he became an associate professor. His research interests include graph drawing, graph theory, computational complexity, and computability. He currently has 57 publications on MathSciNet. He also co-authored a book, Algorithms.

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