Author: Richard A. Brualdi (USA)
Publisher:
Publish Date: 2005-03-01
Features: This book is an excellent textbook that systematically elaborates on the fundamentals, theories, methods, and examples of combinatorics. For nearly 30 years since its publication, it has been revised multiple times and adopted by many prestigious universities abroad, such as MIT, Columbia University, UIUC, and the University of Wisconsin, exerting significant influence on combinatorics education both domestically and internationally. It is also one of the main reference books for related disciplines. The book focuses on the concepts and ideas of combinatorics, including the pigeonhole principle, counting techniques, permutations and combinations, Polya counting, binomial coefficients, the inclusion-exclusion principle, generating functions, and recurrence relations, as well as combinatorial structures (matchings, experimental designs, graphs). It presents a profound and comprehensive understanding of the field in an accessible manner, introducing numerous historical examples rooted in mathematical games and puzzles. The perfect treatment of Polya counting and Burnside's theorem, among others, makes it readable even for students unfamiliar with group theory. In addition to the content of the third edition, this edition has been updated with new material, including M?bius inversion (as an extension of the inclusion-exclusion principle), lattice paths, and Schr?der numbers. Furthermore, each chapter includes a wealth of exercises, and reference answers and hints are provided at the end of the book.
Combinatorics (English Edition. 4th Edition)
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