Topics in Graph Theory

Regular price €94.99
A01=Jay Yellen
A01=Jonathan L Gross
A01=Mark Anderson
advanced undergraduate course
algebraic graph theory
applications in mathematics
Author_Jay Yellen
Author_Jonathan L Gross
Author_Mark Anderson
Barycentric Subdivision
Bipartite Graph
Boundary Walk
Category=PBD
Category=PBV
Cellularly Imbedded
Chromatic Number
combinatorial optimization
Complete Bipartite Graph
Complete Graph
computer science
Connected Graph
Degree Sequence
discrete mathematics
Dual Graph
Edge Chromatic Number
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
Extremal Graph
graduate level graph theory research
Graph Homomorphism
Graph Imbedding
graphs
Hamiltonian Path
Independent Set
Isomorphism Types
Jordan Curve Theorem
Minimal Edge Cut
models
network analysis
Nonadjacent Vertices
Petersen Graph
Ramsey Numbers
Random Graph
Simple Graphs
topological methods
Voltage Graph

Product details

  • ISBN 9780367507879
  • Weight: 1200g
  • Dimensions: 178 x 254mm
  • Publication Date: 18 Jul 2023
  • Publisher: Taylor & Francis Ltd
  • Publication City/Country: GB
  • Product Form: Hardback
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The interplay continues to grow between graph theory and a wide variety of models and applications in mathematics, computer science, operations research, and the natural and social sciences.

Topics in Graph Theory is geared toward the more mathematically mature student. The first three chapters provide the basic definitions and theorems of graph theory and the remaining chapters introduce a variety of topics and directions for research. These topics draw on numerous areas of theoretical and applied mathematics, including combinatorics, probability, linear algebra, group theory, topology, operations research, and computer science. This makes the book appropriate for a first course at the graduate level or as a second course at the undergraduate level.

The authors build upon material previously published in Graph Theory and Its Applications, Third Edition, by the same authors. That text covers material for both an undergraduate and graduate course, while this book builds on and expands the graduate-level material.

Features

  • Extensive exercises and applications.
  • Flexibility: appropriate for either a first course at the graduate level or an advanced course at the undergraduate level.
  • Opens avenues to a variety of research areas in graph theory.
  • Emphasis on topological and algebraic graph theory.

Mark Anderson is a professor of mathematics and computer science at Rollins College. His research interests in graph theory center on the topological or algebraic side.


Jonathan L. Gross

is a professor of computer science at Columbia University. His research interests include topology and graph theory.

Jay Yellen is a professor of mathematics at Rollins College. His current areas of research include graph theory, combinatorics, and algorithms.