Andere Kunden interessierten sich auch für
![A Comprehensive Course in Number Theory]( "A Comprehensive Course in Number Theory")
A Comprehensive Course in Number Theory100,99 €![Elementary Methods in Number Theory]( "Elementary Methods in Number Theory")
Elementary Methods in Number Theory42,99 €![Unit Equations in Diophantine Number Theory]( "Unit Equations in Diophantine Number Theory")
Unit Equations in Diophantine Number Theory68,99 €![Discriminant Equations in Diophantine Number Theory]( "Discriminant Equations in Diophantine Number Theory")
Discriminant Equations in Diophantine Number Theory137,99 €![Elementary Theory of L-Functions and Eisenstein Series]( "Elementary Theory of L-Functions and Eisenstein Series")
Elementary Theory of L-Functions and Eisenstein Series187,99 €![Duality in Analytic Number Theory]( "Duality in Analytic Number Theory")
Duality in Analytic Number Theory185,99 €![A Primer of Analytic Number Theory]( "A Primer of Analytic Number Theory")
A Primer of Analytic Number Theory172,99 €
Short description/annotation
A second edition textbook intended to serve as a one-semester introductory course in number theory.
Main description
This textbook is intended to serve as a one-semester introductory course in number theory and in this second edition it has been revised throughout and many new exercises have been added. Historical perspective is included and emphasis is given to some of the subject's applied aspects; in particular the field of cryptography is highlighted. At the heart of the book are the major number theoretic accomplishments of Euclid, Fermat, Gauss, Legendre, and Euler, and to fully illustrate the properties of numbers and concepts developed in the text, a wealth of exercises have been included. It is assumed that the reader will have 'pencil in hand' and ready access to a calculator or computer. For students new to number theory, whatever their background, this is a stimulating and entertaining introduction to the subject.
Table of contents:
1. The intriguing natural numbers; 2. Divisibility; 3. Prime numbers; 4. Perfect and amicable numbers; 5. Modular arithmetic; 6. Congruences of higher degree; 7. Cryptography; 8. Representations; 9. Partitions; Tables; Answers to selected exercises; Bibliography.
A second edition textbook intended to serve as a one-semester introductory course in number theory.
Main description
This textbook is intended to serve as a one-semester introductory course in number theory and in this second edition it has been revised throughout and many new exercises have been added. Historical perspective is included and emphasis is given to some of the subject's applied aspects; in particular the field of cryptography is highlighted. At the heart of the book are the major number theoretic accomplishments of Euclid, Fermat, Gauss, Legendre, and Euler, and to fully illustrate the properties of numbers and concepts developed in the text, a wealth of exercises have been included. It is assumed that the reader will have 'pencil in hand' and ready access to a calculator or computer. For students new to number theory, whatever their background, this is a stimulating and entertaining introduction to the subject.
Table of contents:
1. The intriguing natural numbers; 2. Divisibility; 3. Prime numbers; 4. Perfect and amicable numbers; 5. Modular arithmetic; 6. Congruences of higher degree; 7. Cryptography; 8. Representations; 9. Partitions; Tables; Answers to selected exercises; Bibliography.