Computational Number Theory

Author:   Abhijit Das
Publisher:   Taylor & Francis Inc
ISBN:  

9781439866153


Pages:   614
Publication Date:   18 March 2013
Format:   Hardback
Availability:   In Print   Availability explained
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Computational Number Theory


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Overview

This text introduces the vast and fascinating area of computational number theory. It treats algorithms for common number-theoretic problems in an elementary fashion, eliminating the need for an extensive prerequisite of algebra and analysis. The GP/PARI calculator is used throughout to demonstrate the working of arithmetic algorithms. The book contains detailed examples illustrating almost every algorithmic concept discussed. It also includes practical applications of arithmetic algorithms in public-key cryptography. Every chapter ends with many exercises and partial solutions are given in the appendix.

Full Product Details

Author:   Abhijit Das
Publisher:   Taylor & Francis Inc
Imprint:   Chapman & Hall/CRC
Dimensions:   Width: 15.60cm , Height: 3.30cm , Length: 23.40cm
Weight:   0.967kg
ISBN:  

9781439866153


ISBN 10:   1439866155
Pages:   614
Publication Date:   18 March 2013
Audience:   College/higher education ,  General/trade ,  Tertiary & Higher Education ,  General
Format:   Hardback
Publisher's Status:   Active
Availability:   In Print   Availability explained
This item will be ordered in for you from one of our suppliers. Upon receipt, we will promptly dispatch it out to you. For in store availability, please contact us.

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Reviews

"""This book would be a good choice for cryptography and engineering students wanting to learn the basics of algorithmic number theory."" —Mathematical Reviews, November 2014"


This book would be a good choice for cryptography and engineering students wanting to learn the basics of algorithmic number theory. -Mathematical Reviews, November 2014


Author Information

Abhijit Das is an assistant professor in the Department of Computer Science and Engineering at the Indian Institute of Technology, Kharagpur. His research interests are in the areas of arithmetic and algebraic computations with specific applications to cryptology.

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