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Preface; 1. The problems of computational combinatorics; 2. Constant coefficient difference equations; 3. Other difference equations; 4. elementary configurations; 5. Ordering and generation of elementary configurations; 6. Search procedures; 7. Theorems and algorithms for selection; Notes on the solutions to exercises; Index.
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Mai Tbaishat
reviewed Introduction to Computational Combinatorics on July 09, 2012
Introduction to Computational Combinatorics
An absolutely essential book for representation theory. Well translated etc, the only thing I would say is a fair few of the proofs are needlessly complicated. For instance, I remember early on a proof where we have to prove something for all finite dimensional vector spaces, which one would naturally do by induction starting from a line and working upwards. However, Serre insists on this very obtuse proof in strong induction, starting from the 0 vector space? Very weird.
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Add Introduction to Computational Combinatorics, By the time students have done some programming in one or two languages and have learnt the common ways of representing information in a computer, they will want to embark upon further study of theoretical or applied topics in computer science. Most will , Introduction to Computational Combinatorics to the inventory that you are selling on WonderClubX
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Add Introduction to Computational Combinatorics, By the time students have done some programming in one or two languages and have learnt the common ways of representing information in a computer, they will want to embark upon further study of theoretical or applied topics in computer science. Most will , Introduction to Computational Combinatorics to your collection on WonderClub |