The cryptoclub: using mathematics to make and break secret codes

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.

Подобные документы

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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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  • Basic security skills on the World Wide Web. Cryptology, Web site protection and attacks. One-way encryptions and message digests. Some strong symmetric-key ciphers. Practical software-based stream ciphers. Block ciphers with variable key lengths.

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  • Reported from a basic introduction to block cipher design and analysis. The tiny encryption algorithm. The study a concepts and design principles of block ciphers. Notation some binary operations of addition. Modern block cipher cryptanalysis methods.

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  • The history of codes and ciphers as the story of the centuries-old battle between codemakers and codebreakers, an intellectual arms race that has had a dramatic impact on the course of history. The mechanization of secrecy. A qantum leap into the future.

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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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  • 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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  • 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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  • 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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  • 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 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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  • Bits and Bytes. Complementation or Bitwise NOT. Special Operations and Abbreviations. Booleans and BitFields. Conversion of Integral Types to Byte Arrays. Symmetric Block Ciphers. Rijndael and the Advanced Encryption Standard. Public Key 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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  • 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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  • 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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  • 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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  • Micali-Reyzin computational model. Target circuit and block cipher. Analysis of single point leakages. Towards the analysis of real constructions. Definition of security against side-channel attacks. The initialize a PRNG securely with a public seed.

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  • Resistance of randomized projective coordinates against power analysis. Energy-efficient software implementation of long integer modular arithmetic. Special hardware sieving device for factoring 1024-bit integers. Hardware attacks and countermeasures.

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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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  • 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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  • Cryptography is the science of using mathematics to encrypt and decrypt data. PGP data compression routines, the random numbers used as session keys, the message digest. Compromised passphrase and private key. Protecting against bogus timestamps.

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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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  • Basics of Contemporary Cryptography. Codes for Error Detection. Advances in Coding Theory and Cryptography. Encryption Basics. Authentication Codes in the Query Model. Collision in the DSA Function. Fuzzy Identity-based Encryption: Efficient Schemes.

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  • 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.

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  • The study of the sequence of stages of reconstruction of graphical images on a computer using decoding dual vectors of the tuple. Decoding code values in software components. Ways of coding information. Methods of the decrypting computer codes cost.

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