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Applications of Group Theory to Combinatorics (Hardcover)
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Applications of Group Theory to Combinatorics (Hardcover)
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Applications of Group Theory to Combinatorics contains 11 survey
papers from international experts in combinatorics, group theory
and combinatorial topology. The contributions cover topics from
quite a diverse spectrum, such as design theory, Belyi functions,
group theory, transitive graphs, regular maps, and Hurwitz
problems, and present the state-of-the-art in these areas.
Applications of Group Theory to Combinatorics will be useful in the
study of graphs, maps and polytopes having maximal symmetry, and is
aimed at researchers in the areas of group theory and
combinatorics, graduate students in mathematics, and other
specialists who use group theory and combinatorics. Jack Koolen
teaches at the Department of Mathematics at Pohang University of
Science and Technology, Korea. His main research interests include
the interaction of geometry, linear algebra and combinatorics, on
which he published 60 papers. Jin Ho Kwak is Professor at the
Department of Mathematics at Pohang University of Science and
Technology, Korea, where he is director of the Combinatorial and
Computational Mathematics Center (Com2MaC). He works on
combinatorial topology, mainly on covering enumeration related to
Hurwitz problems and regular maps on surfaces, and published more
than 100 papers in these areas. Ming-Yao Xu is Professor in
Department of Mathematics at Peking University, China. The focus in
his research is in finite group theory and algebraic graph theory.
Ming-Yao Xu published over 80 papers on these topics.
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