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Applications of Group Theory to Combinatorics | Hardcover | Combinatorics And Graph Theory
Science & Mathematics

Applications of Group Theory to Combinatorics | Hardcover | Combinatorics And Graph Theory

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Specifications

publisherCRC Pr I Llc
isbn139780415471848
isbn100415471842
bindinghardcover
languageenglish
edition1
pages192
publication_date2008-06-01

Product Description

Here on GlowMirror, you'll find Applications of Group Theory to Combinatorics | Hardcover | Combinatorics And Graph Theory filed under Science & Mathematics -- everything you need to know is covered below.

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.

 

Book Insights

What You'll Learn

  • ·Rigorous mathematical concepts covered in Applications of Group Theory to Combinatorics | Hardcover | Combinatorics And Graph Theory
  • ·Step-by-step proofs, theorems, and worked examples
  • ·Applications and connections to other branches of mathematics

Who Should Read This

Mathematics students, researchers, and anyone who enjoys problem-solving.

Key Highlights

  • ·Brand new physical book delivered across India
  • ·15-day hassle-free return policy

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Is Applications of Group Theory to Combinatorics | Hardcover | Combinatorics And Graph Theory available in English?
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Who published Applications of Group Theory to Combinatorics | Hardcover | Combinatorics And Graph Theory?
Applications of Group Theory to Combinatorics | Hardcover | Combinatorics And Graph Theory is published by CRC Pr I Llc.
How many pages does Applications of Group Theory to Combinatorics | Hardcover | Combinatorics And Graph Theory have?
Applications of Group Theory to Combinatorics | Hardcover | Combinatorics And Graph Theory has 192 pages.
How long does it take to read Applications of Group Theory to Combinatorics | Hardcover | Combinatorics And Graph Theory?
At an average reading speed of 250 words per minute, reading Applications of Group Theory to Combinatorics | Hardcover | Combinatorics And Graph Theory takes approximately 5 hours.
What is Applications of Group Theory to Combinatorics | Hardcover | Combinatorics And Graph Theory about?
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, regula...
Is Applications of Group Theory to Combinatorics | Hardcover | Combinatorics And Graph Theory suitable for beginners?
Whether Applications of Group Theory to Combinatorics | Hardcover | Combinatorics And Graph Theory is suitable for beginners depends on your background in Science & Mathematics. Review the product description and specifications above for details on the target audience and difficulty level.
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