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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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An Introduction to Number Theory with Cryptography

Introduction to Number Theory with Cryptography presents number theory along with many interesting applications. Designed for an undergraduate-level;

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A Course in Number Theory and Cryptography

of interest in applications of number theory, particularly in cryptography. As such, no background in algebra or number theory is assumed, and the;

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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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Making, Breaking Codes

For courses in Cryptography, Cryptology, and Applications of Number Theory and Abstract Algebra. This is the only undergraduate text to;

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Elementary Number Theory and Its Applications

New edition of a standard text. Integrates classical material with applications to cryptography and computer science. The author is with AT;

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Computational Number Theory

. With an emphasis on implementation issues, the book uses the freely available number-theory calculator GP/PARI to demonstrate complex;

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The Mathematics of Ciphers

This book is an introduction to the algorithmic aspects of number theory and its applications to cryptography, with special emphasis on the;

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The Mathematics of Ciphers

This book is an introduction to the algorithmic aspects of number theory and its applications to cryptography, with special emphasis on the;

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Number-theoretic Algorithms in Cryptography

Algorithmic number theory is a rapidly developing branch of number theory, which, in addition to its mathematical importance, has;

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A Computational Introduction to Number Theory and Algebra

of these subjects to such fields as cryptography and coding theory. This introductory book emphasizes algorithms and applications, such as;

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An Introduction to Cryptography

first chapter provides a thorough treatment of the mathematics necessary to understand cryptography, including number theory and complexity;

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Fundamental Number Theory with Applications

* Expanded coverage of random number generation, Diophantine analysis, and additive number theory * More applications to cryptography, primality;

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Fundamental Number Theory with Applications

* Expanded coverage of random number generation, Diophantine analysis, and additive number theory * More applications to cryptography, primality;

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Fundamental Number Theory With Applications

* Expanded coverage of random number generation, Diophantine analysis, and additive number theory * More applications to cryptography, primality;

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Introduction to Modern Algebra and Its Applications

groups, rings and fields and their applications. In addition it provides the introduction to the number theory, theory of finite fields, finite;

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Introduction to Modern Algebra and Its Applications

groups, rings and fields and their applications. In addition it provides the introduction to the number theory, theory of finite fields, finite;

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Number Theory For Computing

This book provides a good introduction to the classical elementary number theory and the modern algorithmic number theory, and their;

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Number Theory for Computing

This book provides a good introduction to the classical elementary number theory and the modern algorithmic number theory, and their;

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Number Theory for Computing

This book provides a good introduction to the classical elementary number theory and the modern algorithmic number theory, and their;

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Mathematical Foundations of Public Key Cryptography

experience to help students bridge the gap between math theory and crypto practice. The book provides a theoretical structure of fundamental number;

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An Introduction to Cryptography with Java Applets

Introduction to Cryptography with Java Applets covers the mathematical basis of cryptography and cryptanalysis, like linear diophantine;

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Cryptography and Computational Number Theory

The fields of cryptography and computational number theory have recently witnessed a rapid development, which was the subject of the CCNT;

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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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Algebraic Curves and Their Applications

a path toward modern algebraic geometry, they also provide many applications in number theory, computer security and cryptography, coding;

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Character Sums with Exponential Functions and Their Applications

limited to) complexity theory, random number generation, cryptography, and coding theory. The main method discussed is based on bounds;

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Advances In Cryptology - Eurocrypt 2013

from 201 submissions. They deal with cryptanalysis of hash functions, side-channel attacks, number theory, lattices, public key encryption;

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