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	Australia Pennsylvania Sydney Kensington North ryde

	Mathematics Macquarie University Conference Finite Fields Complexity Seminar Theoretic ABSTRACT Papers

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Number Theory Down Under AMSI

amsi.org.au

Igor Shparlinski, FAA (UNSW, Australia). A prolific researcher who is expert in exponential and character sums, and their applications to cryptography. • A/Prof.

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Professor Igor Shparlinski | UNSW Research

research.unsw.edu.au

Authorised by Deputy-Vice-Chancellor (Research), UNSW CRICOS Provider Code G, ABN

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Researchgate: Igor Shparlinski

Kensington, NSW, Australia

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Books & Literature

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Number theoretic methods in cryptography : complexity lower bounds /...

catalogue.nla.gov.au

Available in the National Library of Australia collection. Author: Shparlinski, Igor E; Format: Book; viii, 180 p. ; 24 cm.

adlibris.com: Cryptographic Applications of Analytic Number Theory - Shparlinski...

Köp boken Cryptographic Applications of Analytic Number Theory av Igor Shparlinski (ISBN ) hos Adlibris.se. Fri frakt.

AMS :: Everest, van der Poorten, Shparlinski, and Ward: Recurrence...

www.ams.org

Our mission is to further the interests of mathematical research, scholarship and education.

Cryptographic Applications of Analytic Number Theory: Complexity...

books.google.dk

Complexity Lower Bounds and Pseudorandomness Igor Shparlinski. |507] I. E. Shparlinski, 'On exponential sums with sparse polynomials', J. Number Theory, ...

Scientific Publications

b-it cosec: Igor Shparlinski - Cryptography: Numbers at work and play

cosec.bit.uni-bonn.de

crypt@b-it Igor Shparlinski Cryptography: Numbers at work and play . Abstract. Anatomy of integers and cryptography: I will talk about smooth numbers and ...

Publications

On the distribution of solutions to polynomial congruences |...

link.springer.com

We use a result of É. Fouvry about the distribution of solutions to systems of congruences with multivariate polynomials in small cubic boxes and some

Additive Decompositions of Subgroups of Finite Fields : Igor...

archive.org

We say that a set $S$ is additively decomposed into two sets $A$ and $B$, if $S = \{a+b : a\in A, \ b \in B\}$. Here we study additively decompositions of...