Discrete Algorithms and Complexity (Perspectives in Computing)

Wilf, Herbert S.

Nozaki, Akihiro

Johnson, David S.

Nishizeki, Takao

Computers & Technology

Academic Pr

This is the Second Edition of the introduction to the use of generating functions and series in combinatorial mathematics. This new edition includes several new areas of application, including the cycle index of the symmetric group, permutations and square roots, counting polyominoes, and exact covering sequences.

Generatingfunctionology

Science & Math

Mathematics

Academic Press

This is the Second Edition of the highly successful introduction to the use of generating functions and series in combinatorial mathematics. This new edition includes several new areas of application, including the cycle index of the symmetric group, permutations and square roots, counting polyominoes, and exact covering sequences. An appendix on using the computer algebra programs MAPLE(r) and Mathematica(r) to generate functions is also included. The book provides a clear, unified introduction to the basic enumerative applications of generating functions, and includes exercises and solutions, many new, at the end of each chapter. Key Features * Provides new applications on the cycle index of the symmetric group, permutations and square roots, counting polyominoes, and exact covering sequences * Features an Appendix on using MAPLE(r) and Mathematica (r) to generate functions * Includes many new exercises with complete solutions at the end of each chapter

generatingfunctionology, Second Edition

This book is an introductory textbook on the design and analysis of algorithms. The author uses a careful selection of a few topics to illustrate the tools for algorithm analysis. Recursive algorithms are illustrated by Quicksort, FFT, fast matrix multiplications, and others. Algorithms associated with the network flow problem are fundamental in many areas of graph connectivity, matching theory, etc. Algorithms in number theory are discussed with some applications to public key encryption. This second edition will differ from the present edition mainly in that solutions to most of the exercises will be included.

Algorithms and Complexity

Programming

PRENTICE/HALL

A = B

This book is of interest to mathematicians and computer scientists working in finite mathematics and combinatorics. It presents a breakthrough method for analyzing complex summations. Beautifully written, the book contains practical applications as well as conceptual developments that will have applications in other areas of mathematics.\nFrom the table of contents: * Proof Machines * Tightening the Target * The Hypergeometric Database * The Five Basic Algorithms: Sister Celine's Method, Gosper&'s Algorithm, Zeilberger's Algorithm, The WZ Phenomenon, Algorithm Hyper * Epilogue: An Operator Algebra Viewpoint * The WWW Sites and the Software (Maple and Mathematica) Each chapter contains an introduction to the subject and ends with a set of exercises.

Petkovsek, Marko

Zeilberger, Doron

A K Peters/CRC Press

This book is an introductory textbook on the design and analysis of algorithms. The author uses a careful selection of a few topics to illustrate the tools for algorithm analysis. Recursive algorithms are illustrated by Quicksort, FFT, fast matrix multiplications, and others. Algorithms associated with the network flow problem are fundamental in many areas of graph connectivity, matching theory, etc. Algorithms in number theory are discussed with some applications to public key encryption. This second edition will differ from the present edition mainly in that solutions to most of the exercises will be included.

Computer Science

Advanced undergraduates and graduate students in the natural sciences receive a solid foundation in several fields of mathematics with this text. Topics include vector spaces and matrices; orthogonal functions; polynomial equations; asymptotic expansions; ordinary differential equations; conformal mapping; and extremum problems. Includes exercises and solutions. 1962 edition.

Mathematics for the Physical Sciences

Dover Pubns

A survey of some of the work that has been done since the appearance of the second edition of Combinatorial Algorithms. Topics include progress in: Gray Codes, listing of subsets of given size of a given universe, listing rooted and free trees, selecting free trees and unlabeled graphs uniformly at random, and ranking and unranking problems on unlabeled trees.

Combinatorial Algorithms: An Update (CBMS-NSF Regional Conference Series in Applied Mathematics, Series Number 55)

Society for Industrial and Applied Mathematics

This book is of interest to mathematicians and computer scientists working in finite mathematics and combinatorics. It presents a breakthrough method for analyzing complex summations. Beautifully written, the book contains practical applications as well as conceptual developments that will have applications in other areas of mathematics. From the table of contents: * Proof Machines * Tightening the Target * The Hypergeometric Database * The Five Basic Algorithms: Sister Celine's Method, Gosper&amp;'s Algorithm, Zeilberger's Algorithm, The WZ Phenomenon, Algorithm Hyper * Epilogue: An Operator Algebra Viewpoint * The WWW Sites and the Software (Maple and Mathematica) Each chapter contains an introduction to the subject and ends with a set of exercises.

See the best price to sell, buy, or rent books by Wilf, Herbert S.. BookScouter helps to compare book prices from 25+ online bookstores and 30+ buyback vendors with a single search.

Books by Wilf, Herbert S.

See the best price to sell, buy, or rent books by Wilf, Herbert S.. BookScouter helps to compare book prices from 25+ online bookstores and 30+ buyback vendors with a single search.

Discrete Algorithms and Complexity (Perspectives in Computing)

Generatingfunctionology

generatingfunctionology, Second Edition

Algorithms and Complexity

A = B

Algorithms and Complexity

Mathematics for the Physical Sciences

Combinatorial Algorithms: An Update (CBMS-NSF Regional Conference Series in Applied Mathematics, Series Number 55)

Generatingfunctionology

A = B