Introduction to Cryptography with Coding Theory
With its conversational tone and practical focus, this text mixes applied and theoretical aspects for a solid introduction to cryptography and security, including the latest significant advancements in the field. Assumes a minimal background. The level of math sophistication is equivalent to a course in linear algebra. Presents applications and protocols where cryptographic primitives are used in practice, such as SET and SSL. Provides a detailed explanation of AES, which has replaced...
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This text is for a course in cryptography for advanced undergraduate and graduate students. Material is accessible to mathematically mature students having little background in number theory and computer programming. Core material is treated in the first eight chapters on areas such as classical cryptosystems, basic number theory, the RSA algorithm, and digital signatures. The remaining nine chapters cover optional topics including secret sharing schemes, games, and information theory. Appendices contain computer examples in Mathematica, Maple, and MATLAB. The text can be taught without computers. Trappe teaches in the Department of Electrical and Computer Engineering, and Washington teaches in the Department of Mathematics, at the University of Maryland. Annotation c. Book News, Inc., Portland, OR (booknews.com)
1Overview of cryptography and its applications12Classical cryptosystems123Basic number theory634The data encryption standard1135The advanced encryption standard : Rijndael1516The RSA algorithm1647Discrete logarithms2018Hash functions2189Digital signatures24410Security protocols25611Digital cash28712Secret sharing schemes29613Games30714Zero-knowledge techniques31615Information theory32516Elliptic curves34717Lattice methods37618Error correcting codes39219Quantum techniques in cryptography450AMathematica examples467BMaple examples495CMATLAB examples527
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