Cryptography Math
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An Introduction to Mathematical Cryptography
Author: Jeffrey Hoffstein
language: en
Publisher: Springer Science & Business Media
Release Date: 2008-12-15
An Introduction to Mathematical Cryptography provides an introduction to public key cryptography and underlying mathematics that is required for the subject. Each of the eight chapters expands on a specific area of mathematical cryptography and provides an extensive list of exercises. It is a suitable text for advanced students in pure and applied mathematics and computer science, or the book may be used as a self-study. This book also provides a self-contained treatment of mathematical cryptography for the reader with limited mathematical background.
Mathematics of Public Key Cryptography
Author: Steven D. Galbraith
language: en
Publisher: Cambridge University Press
Release Date: 2012-03-15
This advanced graduate textbook gives an authoritative and insightful description of the major ideas and techniques of public key cryptography.
Cryptology and Computational Number Theory
Author: Carl Pomerance
language: en
Publisher: American Mathematical Soc.
Release Date: 1990
In the past dozen or so years, cryptology and computational number theory have become increasingly intertwined. Because the primary cryptologic application of number theory is the apparent intractability of certain computations, these two fields could part in the future and again go their separate ways. But for now, their union is continuing to bring ferment and rapid change in both subjects. This book contains the proceedings of an AMS Short Course in Cryptology and Computational Number Theory, held in August 1989 during the Joint Mathematics Meetings in Boulder, Colorado. These eight papers by six of the top experts in the field will provide readers with a thorough introduction to some of the principal advances in cryptology and computational number theory over the past fifteen years. In addition to an extensive introductory article, the book contains articles on primality testing, discrete logarithms, integer factoring, knapsack cryptosystems, pseudorandom number generators, the theoretical underpinnings of cryptology, and other number theory-based cryptosystems. Requiring only background in elementary number theory, this book is aimed at nonexperts, including graduate students and advanced undergraduates in mathematics and computer science.