Advances in Coding Theory and Crytography

Basics of Contemporary Cryptography for Information Technology Practitioners. Codes for Error Detection. Advances in Coding Theory and Cryptography. Arcs, minihypers, and the classification of three-dimensional Griesmer codes. About the code equivalence.

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  • Digital signatures: background and definitions. Cryptographic hardness assumptions and constructions based on general assumptions, signature schemes based on the (strong) RSA assumption. The random oracle model and full-domain hash (related) schemes.

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  • The study and practice information Illustration of simple cipher. Cryptography as to encryption, the process of converting ordinary information into unintelligible gibberish. Decryption is the reverse, moving from unintelligible ciphertext to plaintext.

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  • Outline of conference proceedings in the field of development of cryptography. The use of Boolean functions in the shift registers with feedback relationship used to encrypt information. Options graphs encoding and selection of programmable design.

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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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  • Rule of formation of positional structural and weight numbers with variable length that provides potential for implementation of the principle of a codes formation on the code word’s maximum filling of the given length in the conditions of an exception.

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  • Cryptography from the perspective of security and mechanisms to implement them: discussing issues such as e-mail security, public-key architecture, virtual private networks, Web services security, wireless security, and confidentiality and integrity.

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  • Introduce the basic principles of digital video compression,focusing on the main techniques used in various video coding standards and applies the rotation and reversion operations to increase the security of the secret images and the utilization.

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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 computational complexity based theory of modern encryption. Generating pseudo-random bit or number sequences. Generic encryption with pseudorandom functions. Problems with deterministic encryption in general. Required properties for digital cash.

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  • Error propagation and feedforward invertibility. Generation of finite automata with invertibility. Weak inverses with bounded error propagation of a finite automaton. Canonical form for finite automaton one key cryptosystems. Generalized algorithms.

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  • Fair Blind Signatures without Random Oracles. Fair Partially Blind Signatures. Parallel Shortest Lattice Vector Enumeration on Graphics Cards. Information-Theoretically Secure Key-Insulated Multireceiver Authentication Codes. Side-Channel, Fault Attacks.

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