Discrete Mathematics

Discrete Mathematics

Einband:
Kartonierter Einband
EAN:
9780198507178
Untertitel:
2nd Edition
Genre:
Mathematik
Autor:
Biggs Norman L.
Herausgeber:
Oxford University Press
Auflage:
2., überarbeitete Auflage
Anzahl Seiten:
442
Erscheinungsdatum:
19.12.2002
ISBN:
978-0-19-850717-8

This much-awaited new edition of Biggs' best-selling text includes new chapters on statements and proof, logical framework, and natural numbers and the integers, in addition to updated chapters, over 1000 tailored exercises and an accompanying website containing hints and solutions to all exercises. The text is designed explicitly for mathematicians and computer scientists seeking a first approach to this important topic.


Includes chapters on statements and proof, logical framework, and natural numbers and the integers. This edition also features over 1000 tailored exercises and an accompanying website containing hints and solutions to all exercises. It is suitable for mathematicians and computer scientists seeking a first approach to this topic.

... the ideal choice for introductory courses to discrete mathematicians.

Klappentext
This much-awaited new edition of Biggs' best-selling text includes new chapters on statements and proof, logical framework, and natural numbers and the integers, in addition to updated chapters, over 1000 tailored exercises and an accompanying website containing hints and solutions to all exercises. The text is designed explicitly for mathematicians and computer scientists seeking a first approach to this important topic.

Inhalt
The Language of Mathematics
1: Statements and proofs
2: Set notation
3: The logical framework
4: Natural numbers
5: Functions
6: How to count
7: Integers
8: Divisibility and prime numbers
9: Fractions and real numbers
Techniques
10: Principles of counting
11: Subsets and designs
12: Partition, classification and distribution
13: Modular arithmetic
Algorithms and Graphs
14: Algorithms and their efficiency
15: Graphs
16: Trees, sorting and searching
17: Bipartite graphs and matching problems
18: Digraphs, networks and flows
19: Recursive techniques
Algebraic Methods
20: Groups
21: Groups of permutations
22: Rings, fields and polynomials
23: Finite fields and some applications
24: Error-correcting codes
25: Generating functions
26: Partitions of a positive integer
27: Symmetry and counting


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