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Group Theory, Statistics, and Cryptography

and research mathematicians interested in group theory and its applications to cryptography.;

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Non-commutative Cryptography and Complexity of Group-theoretic Problems

, cryptography, and complexity theory. It explores how non-commutative (infinite) groups, which are typically studied in combinatorial group theory, can;

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Modern Cryptography Volume 1

theory of public key cryptography, focusing on the three main algorithms of public key cryptography, RSA, discrete logarithm and elliptic curve;

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Infinite Group Theory

The development of algebraic geometry over groups, geometric group theory and group-based cryptography, has led to there being a tremendous;

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Group-based Cryptography

, cryptography,and c- plexity theory. We explorehownon-commutative(in?nite) groups,which arety- callystudiedincombinatorialgrouptheory;

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Group Theoretic Cryptography

introduction to cryptography for those who are interested in group theory and want to learn about the possible interplays between the two fields;

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Aspects Of Infinite Groups

theory in general, and combinatorial group theory and non-Abelian group-based cryptography in particular. They also pinpoint the interactions;

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Public Key Cryptography - PKC 2009

This book constitutes the refereed proceedings of the 12th International Conference on Practice and Theory in Public-Key Cryptography, PKC;

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Authentication Scheme for Dynamic Group Using Threshold Cryptography

. Sharing a secret reduce the risk of compromising the value across several parties. Threshold or group oriented cryptography allows a group;

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Mathematical Foundations of Public Key Cryptography

integration of cryptography and mathematics, the book includes coverage of elementary number theory; algebraic structure and attributes of group, ring;

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Elementary Abstract Algebra, Examples and Applications Volume 2

applications to communications, cryptography, and coding theory.;

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Advances in Cryptology CRYPTO 2016

cryptography and cryptanalysis; cryptography in theory and practice; compromised systems; symmetric cryptanalysis; algorithmic number theory; symmetric;

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Advances in Cryptology -- CRYPTO 2016

cryptography and cryptanalysis; cryptography in theory and practice; compromised systems; symmetric cryptanalysis; algorithmic number theory; symmetric;

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Advances in Cryptology -- CRYPTO 2016

cryptography and cryptanalysis; cryptography in theory and practice; compromised systems; symmetric cryptanalysis; algorithmic number theory; symmetric;

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Problem Based Journey From Elementary Number Theory To An Introduction To Matrix Theory, A

solving challenging problems. These topics include Number theory, Set Theory, Group Theory, Matrix Theory, and applications to cryptography and;

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Number Theory With Applications to Cryptography

Number Theory with Applications to Cryptography takes into account the application of number theory in the field of cryptography. It;

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Algebra for Cryptologists

constructions from three major disciplines: computer science, electronic engineering and mathematics. Within mathematics, group theory, the theory;

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Coding Theory and Applications

relevant research areas in modern coding theory, including codes and combinatorial structures, algebraic geometric codes, group codes;

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Theory of Cryptography

The two-volume set LNCS 11891 and 11892 constitutes the proceedings of the 17th International Conference on Theory of Cryptography, TCC;

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Theory of Cryptography

The two-volume set LNCS 11891 and 11892 constitutes the proceedings of the 17th International Conference on Theory of Cryptography, TCC;

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Advances In Coding Theory And Cryptography

In the new era of technology and advanced communications, coding theory and cryptography play a particularly significant role with a huge;

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Number Theory and Applications

A collection of articles contains the proceedings of the two international conferences (on Number Theory and Cryptography) held at the;

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Quantum Computational Number Theory

group, Gauss sums, prime counting function, Riemann's hypothesis and the BSD conjecture. Quantum Computational Number Theory is self;

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Theory of Quantum Computation, Communication and Cryptography

, quantum cryptography, quantum communication, quantum estimation and measurement, quantum noise, quantum coding theory, fault-tolerant quantum;

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Quantum Cryptography and Secret-Key Distillation

, progressing to classical cryptography, information theory (classical and quantum), and applications of quantum cryptography. The discussion moves to;

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Quantum Cryptography and Secret-Key Distillation

, progressing to classical cryptography, information theory (classical and quantum), and applications of quantum cryptography. The discussion moves to;

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Theory of Cryptography

reviewed and selected from 168 submissions. The Theory of Cryptography Conference deals with the paradigms, approaches, and techniques used to;

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