Cryptography: Theory and Practice

The book is organized into three parts. The first part covers private-key cryptography. Chapters 4-9 concern the main topics in public-key cryptography. The remaining four chapters provide introductions to four active research areas in cryptography.

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  • Efficient second-order power analysis. Long modular multiplication for cryptographic applications. The leak resistant arithmetic. Compared elliptic curve cryptography. Instruction set extensions for fast arithmetic. Fault analysis of stream ciphers.

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  • Analysis of affine coordinates for pairing computation. Construction of designated connfirmer signature and its application to optimistic fair exchange. Designing a code generator for pairing based cryptographic functions and efficient constructions.

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  • The elements of computer security. Cryptography approaches and attacks. An advanced encryption standard. Key generation and distribution approaches and attacks. The qualities of workable security solutions. The trusted platform module at biometrics.

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  • A mixing core for block cipher cryptography. Measured Boolean function nonlinearity in variable size block ciphers. Orthogonal latin squares, nonlinear balanced block mixers, and mixing ciphers. Binomial and Poisson statistics functions in JavaScript.

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  • Study of issues of maximizing small root bounds by linearization and applications of subjects of small secret exponents in RSA. Secure network coding over the integers, and the CCA proxy re-encryption without bilinear maps in the standard model.

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  • In this book offered a collection of the latest contributions to the area of computational intelligence applications to fault diagnosis. The book contains 10 chapters. Each of the chapters focuses on some theoretical aspects of intelligence methodologies.

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  • Criteria for desirable cryptographic systems and protocols. Security properties for authenticated key establishment. Standard notation of mathematical foundations. Classical ciphers: usefulness and security. The optimal asymmetric encryption padding.

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  • A proposed public key distribution protocol, which is based on diffie-hellman problem is a two-pass protocol and has many of desirable secrity; the protocol is an extension diffie-hellman key exchange using random numbers and establishes a shared key K.

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  • New cryptosystems and optimizations. The security of all bits using list decoding. A lattice construction for partial key exposure attack for RSA. Controlling access to an oblivious database using stateful anonymous credentials. Identity-based encryption.

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  • Computational and Mathematical Preliminaries: computability, complexity, intractability. Efficient Number-Theoretic Algorithms and Intractable Problems. Public-Key Cryptography and Type Crytposystems. Integer Factorization and Discrete Logarithm Attacks.

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  • The first public key system - Diffie-Hellman key agreement. Solving discrete logarithm problem. Mutual identification with key establishment. Unicity distance for secret key cipher. Statistical tests for random and pseudo-random number generators.

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  • The Needham-Schroeder public-key authentication protocol. An attack on the protocol and the consequences of this attack. Proving that the revised protocol is safe against all attacks which not dependent upon properties of the encryption method used.

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  • Arithmetic and number theory in C and C++. The fundamental operations in programs. Modular arithmetic: calculating with residue classes. Addition chains and windows. Cryptographic application of exponentiation. A modern the data encryption standard.

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  • Familiarity with the basic principles of cryptographic protection of information. Cryptography as a set of methods for data transformation, aimed at, it is to make the data useless to the enemy. Analysis of the cryptographic algorithm with the public key.

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  • Classical and quantum physics and information theory. Von Neumann entropy and relevant measures. Accessible classical and quantum information. Data processing. Real-life applications of information theory. A commercial quantum cryptographic device.

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  • Implementing two-party computation efficiently with security against malicious adversaries. Two generic constructions of probabilistic cryptosystems and their applications. Cramer-shoup satisfies a stronger plaintext awareness under a weaker assumption.

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  • Standards and the Standardization Process: International, National and Industrial organizations. Cryptographic evaluation bodies. Security Mechanisms and Services. Encryption and Modes of Operation for Block Ciphers. Cryptographic Hash Functions.

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  • Analysis of the extended euclidean algorithm. Analysis of operations in the residue class ring. Structure of the multiplicative group of residues mod a prime number. Symmetric and asymmetric cryptosystems. Compression functions from encryption functions.

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  • Decoding techniques for fast correlation attacks. Description of cryptographic protection. Enforcement mechanism and decision function. Elgamal digital signature scheme. Conceptual model of an authorization architecture. Binary Euclidean algorithm.

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  • A number of different techniques that people can use to hide information. The sound files and images that float about the network today. Measuring and encrypting information. Error correction and white noise. Analysis of hiding information in JPEG files.

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  • Protection from disclosure to unauthorised persons integrity. Maintaining data consistency. Assurance of identity of person or originator of data non-repudiation. Conventional encryption: uses a shared key. Digital Signatures and especially their use.

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