Mathematical Foundations of Computer Science. Vol. I: Sets, Relations, and Induction (Monographs in Computer Science).

Fejer, Peter A. and Dan A. Simovici:

ISBN 10: 0387974504 / ISBN 13: 9780387974507

Published by Springer, 1990

About this Item

435 p. In very good condition. ISBN: 9780387974507 Sprache: Englisch Gewicht in Gramm: 756 16,5 x 2,5 x 24,8 cm, hardcover.

Seller Inventory # 59688

Bibliographic Details

• Title: Mathematical Foundations of Computer Science. Vol. I: Sets, Relations, and Induction (Monographs in Computer Science).
• Publisher: Springer
• Publication Date: 1990
• Language: English
• ISBN 10: 0387974504
• ISBN 13: 9780387974507
• Binding: Hardcover
• Condition: Sehr gut

About this title

Synopsis

Mathematical Foundations of Computer Science, Volume I is the first of two volumes presenting topics from mathematics (mostly discrete mathematics) which have proven relevant and useful to computer science. This volume treats basic topics, mostly of a set-theoretical nature (sets, functions and relations, partially ordered sets, induction, enumerability, and diagonalization) and illustrates the usefulness of mathematical ideas by presenting applications to computer science. Readers will find useful applications in algorithms, databases, semantics of programming languages, formal languages, theory of computation, and program verification. The material is treated in a straightforward, systematic, and rigorous manner. The volume is organized by mathematical area, making the material easily accessible to the upper-undergraduate students in mathematics as well as in computer science and each chapter contains a large number of exercises. The volume can be used as a textbook, but it will also be useful to researchers and professionals who want a thorough presentation of the mathematical tools they need in a single source. In addition, the book can be used effectively as supplementary reading material in computer science courses, particularly those courses which involve the semantics of programming languages, formal languages and automata, and logic programming.