Coding Theory and Cryptology

Characterization of the foundations of modern cryptography for practitioners. Description of codes for error detection. Definition of advance in coding theory and cryptography. The main advances in algebraic geometry codes and coding in cryptology.

Подобные документы

  • 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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  • International recommendations on Using error control coding at different network layers. The complexity of decoding in the channel with independent errors. Providing security of data in a network with the help of coding methods. Public-key cryptography.

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  • Replacing symbolic information, such as a sequence of bits or a message written in a natural language, by another message using different symbols. The properties of arithmetic coding. The problem of reliable communication. Coding natural languages.

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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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  • Crypto applications of combinatorial group theory. Generating rooted trees of nodes uniformly at random. Designs, strongly regular graphs and codes constructed from some primitive groups. Quantum jump codes and some related combinatorial designs.

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  • Quantum coherence and information processing. Expectation values and the von Neumann projection. Quantum relative and conditional entropies. Information and the foundations of physics. Application quantum coding, error detection, and correction.

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  • 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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  • ????????? low-coding ??????? ? ????????? ????????????? ?????????? ??????????. ??????? ?????? low-coding ????????, ? ????? ????????????, ??? ???? ?????? ????? ?????????????? ????????? ????????????? ? ???????? ?????????? ? ??????? ?????????????? ?????????

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  • Signature schemes and anonymous credentials from bilinear maps. Asymptotically optimal communication for torus-based cryptography. Paradigm of hybrid encryption scheme. Pseudo-signatures, broadcast, and multi-party computation from correlated randomness.

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  • A bird's-eye view of modern cryptography. Preliminaries and Defining security in cryptography. Elementary number theory and algebra background. Approximations using partial Greatest common divisors computations. Birthday-based algorithms for functions.

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  • Introduction to cryptography and data security. The study of random numbers and an unbreakable stream cipher. The data encryption standard and alternatives. Practical aspects of public-key cryptography. Principles of message authentication codes.

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  • From the Riddles of Ancient Egypt to Cryptography in the Renaissance — 3500 Years in the Making. Three Post-Renaissance Centuries. Symmetric-Key and Public-Key Cryptography. Electronic Mail and Internet Security. Noncryptographic Security Issues.

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  • New cross-layer scheduling algorithm to quality of service. The modern methods for improving bit error and throughput program for the management of resources. The assessment of service quality, modulation and coding scheme in the resource block.

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  • Cryptanalysis of countermeasures proposed for repairing. Security analysis of the gennaro-halevi-rabin signature scheme. Authenticated key exchange secure against dictionary attacks. The modern security aspects of practical quantum cryptography.

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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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  • Cryptology from the romans to world war II. Word perfect encryption as a modern example. Exchanging keys with and without a public key. Key management and authentication in GSM networks. The end of the crypto-monopoly and the role of politics today.

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  • The origins of cryptography. Transpositions, substitutions and secret keys. The Shannon theory of secrecy. The data encryption standard. Application of des: Unix passwords. Conventional cryptographic primitives and the advanced encryption standard.

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  • An Introduction to Cryptography: Simple substitution ciphers, Divisibility and Common Divisors. Discrete Logarithms and Diffie–Hellman. The index calculus and discrete logarithms. Combinatorics, Probability and Information Theory, Digital Signatures.

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  • Information Hiding, Steganography, and Watermarking. Applications of Watermarking: Owner Identification, Broadcast Monitoring, Proof of Ownership, Transaction Tracking. Properties of Steganographic and Steganalysis Systems. Direct Message Coding.

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  • The principle of quantum cryptography. Quantum no-cloning theorem. State detection and random number generator. Verify assumptions used in a security proof. Quantum hacking and countermeasures from this. Introduction of cryptography for engineers.

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  • Block cipher modes of operation and data transformation for asymmetrical algorithms. Standardisation in cryptography. Trust models in public key cryptography. Cryptographic standards for the World Wide Web. People who play a role in cryptography.

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  • Consideration of methods of information coding. Use of coded pages for the improvement of design objects. Study of the functional purpose of barcode and QR-code. Analysis of the engineering sequence of the artistic and graphic process of code creation.

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  • Computer science as the theory of representation, processing and use of the information, main directions of development of science, its subject, ikomponenty. Properties and coding information. Rules of conversion from binary to decimal number system.

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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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  • Classical cryptography and quantum computation, as well as the signature scheme to the security of Merkle. Challenges in quantum cryptography and the authentication path computation. Basic designs and variations of multivariate public-key cryptography.

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