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Cryptographic applications of analytic number theory complexity lower bounds and pseudorandomness by Igor E. Shparlinski

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Published by Birkhäuser Verlag in Basel, Boston .
Written in English

Subjects:

  • Computational complexity,
  • Coding theory,
  • Combinatorial number theory

Book details:

Edition Notes

Includes bibliographical references and index.

StatementIgor Shparlinski.
SeriesProgress in computer science and applied logic ;, v. 22
Classifications
LC ClassificationsQA267.7 .S55 2003
The Physical Object
Paginationp. cm.
ID Numbers
Open LibraryOL3565527M
ISBN 103764366540, 0817666540
LC Control Number2002038444

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The book introduces new techniques that imply rigorous lower bounds on the com plexity of some number-theoretic and cryptographic problems. These functions are considered over the residue ring modulo p and over the residue ring modulo an arbitrary divisor d of p - :// Book Review12 Cryptographic Applications of Analytic Number Theory: Lower Bounds and Pseudorandomness Author of Book:Igor Shparlinski Birk¨user, a Author of Review: Je rey Shallit13 Introduction Igor Shparlinski is a very proli c mathematician and computer scientist at Macquarie University in Australia. In this page book he uses deep techniques of number theory and algebra Cryptographic applications of analytic number theory: complexity lower bounds and pseudorandomness Igor Shparlinski (Progress in computer science and applied logic, v. 22) Birkhäuser, Cryptographic Applications of Analytic Number Theory: Complexity Lower Bounds and Pseudorandomness by Igor Shparlinski Article in SIAM Review 47(1)

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