Cryptographic hardware and embedded systems

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.

Подобные документы

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  • Theory and practice for integrating strong security features into modern communications and computer applications. Efficient hardware implementations and speed software for embedded systems, smart cards, microprocessors, hardware and software security.

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  • Random generators for cryptographic applications. Evaluation criteria for the principle design. Multiplication in binary extension fields. Time simulations and spectral algorithms. Limits on the maximum clock frequency of pipelined architectures.

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  • Sending messages with numbers. The study of breaking Caesar ciphers. Introduction to modular arithmetic. The process of cracking Vigenere ciphers when you know the key length. Letter frequencies in code. Using common factors to crack Vigenere ciphers.

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  • Private versus public key cryptography. Variable changes and normal forms. Elliptic curves over finite fields. The baby-step giant-step algorithm. Counting points on elliptic curves. Isogenies and modular polynomials. The Schoof-Elkies-Atkin algorithm.

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  • The security challenges of ubiquitous computing. The study side channel attack methodology. Hardware to solve sparse systems of linear equations over. Symmetric ciphers: side channel attacks and countermeasures. Attacks on asymmetric cryptosystems.

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  • Computer security approach. Message authentication codes. Bilinear maps from elliptic curve pairings. Cryptographic hash functions. Method of session key generation. Secure authenticated encryption schemes. An efficient protocol in extended model.

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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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  • The problem of protecting information by transforming it, precluding its reading an outsider. Cryptographic methods of data protection - special encryption, encoding or a conversion. Architecture, devices and addresses applications of cryptography.

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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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  • 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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  • The recent application of the principles of quantum mechanics to cryptography. Now possible to construct cryptographic communication systems which detect unauthorized eavesdropping should it occur, and which give a guarantee of no eavesdropping.

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  • Enigma cipher machine. Cryptographic ally strong sequences. Shift register-based stream ciphers. Hellman’s time-memory trade-off. Birthday attacks on hash functions. Secondary phase refinement. Implementation attacks. Sigaba rotor in reverse orientation

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  • The method and algorithm for realization of arithmetic operations in the system of remainder classes. The principal advantage of the suggested method. The algorithms for realization of arithmetic operations of summation, deduction and multiplication.

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  • The logic of authentication of Burrows, Abadi and Needham. which transforms a protocol into a special form and then uses logical rules to analyze it. Using BAN logic and its enhancements in order to find new weaknesses in various cryptographic protocols.

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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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  • 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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  • The technique of drawing up algorithms on elliptic curves, scalar multiplication on Koblitz curves and their effective implementation in reconfigurable devices. The basic architecture and methods for computing scalar multipfication in Hessian form.

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  • Error correction and the cascade protocol. Individual attacks in an realistic environment. Dynamic initial block-size. Statistical analysis of QKD networks in real-life environment. Quantum-cryptographic networks from a prototype to the citizen.

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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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  • Grain and Trivium - hardware oriented stream ciphers. The linear sequential circuit approximation method as an effective method for the linear model determination. Outline of the analyzed ciphers. Description of Trivium. Correlation coefficient analysis.

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  • Cryptography in the Information Age. Information Protection Problems in Computer Systems. The Fundamentals of One-Key Cryptography. Substituion—Permutation Networks with Minimal Controlled Elements. Designing Fast Ciphers Based on Controlled Operations.

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  • Comparative analysis of the ways to reduce the contingency of loss of access. The secret key - the main part of the protection system in most cryptographic algorithms. Homomorphism property as one of the basic features of Shamir threshold scheme.

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  • An elementary technique which leads to a linear algorithm for solving the discrete logarithm problem on elliptic curves of trace one. Using elliptic curves in cryptography to eliminate curves whose group orders are equal to the order of the finite field.

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  • Our algorithm combines the Reverse Polish Notation (RPN) and expression tree algorithms it is a novel method for efficiently evaluating arithmetic expressions. The algorithm combines the benefits of Reverse Polish Notation (RPN) and Expression Trees.

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