Titlebook: Coding Theory and Cryptography; From Enigma and Gehe David Joyner Conference proceedings 2000 Springer-Verlag Berlin Heidelberg 2000 Coding

細頸瓶

The RSA Public Key Cryptosystem, it was introduced in 1978. Numerous descriptions of the algorithm have been published. Readers with a knowledge of a little basic number theory will find the original paper [RSA] by the inventors of the algorithm, Ronald L. Rivest, Adi Shamir, and Leonard M. Adleman, quite readable. Perhaps the mos

誘惑

發(fā)怨言

A Talk on Quantum Cryptography or How Alice Outwits Eve,in cryptography, the other in quantum mechanics. During the courses, she discovers she can use what she has just learned to devise a cryptographic communication system that automatically detects whether or not Eve is up to her villainous eavesdropping. Some of the topics discussed are Heisenberg’s U

小樣他閑聊

The Rigidity Theorems of Hamada and Ohmori, Revisited,eld of characteristic 2 satisfies.with equality if and only if . is the incidence matrix of a point-hyperplane Hadamard design. This generalizes a rigidity theorem of Hamada and Ohmori, who assumed that . + 1 is a power of 2 and that . is already known to be the incidence matrix of a Hadamard design

中和

嘮叨

Computing Roots of Polynomials over Function Fields of Curves, algebraic-geometric codes. In the first half of the paper we will focus on bivariate polynomials, i.e., polynomials over the coordinate ring of the affine line. In the second half we will design algorithms for computing roots of polynomials over the function field of a nonsingular absolutely irredu

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Hemoptysis

cultivated

William C. Plaxton,Brendan O’Leary eavesdropping on Alice’s communications with Bob. How does Alice do this? Also, how does she implement her ideas in optics?.This talk is based on the paper: Lomonaco, Samuel J., A Quick Glance at Quan-tum Cryptography, Cryptologia, Vol. 23, No.1, January, 1999, pp1–41. (Quant-ph/9811056)

follicular-unit

ch on quantum cryptography (Lomonoco) are described. There are two papers concerned with the RSA cryptosystem and related number-theoretic issues (Wardlaw, Cosgrave).978-3-540-66336-2978-3-642-59663-6