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022 _a1936-2455
024 7 _a10.1007/12095.1936-2455
_2doi
210 1 0 _aCryptogr. Commun.
245 1 0 _aCryptography and Communications
_h[electronic resource] :
_bDiscrete Structures, Boolean Functions and Sequences /
_cedited by Claude Carlet.
264 1 _aNew York :
_bSpringer US :
_bImprint: Springer.
300 _bonline resource.
520 _aCryptography and Communications: Discrete Structures, Boolean Functions and Sequences publishes scholarly research dedicated to improving the quality of the Discrete Structures, Boolean Functions and Sequences used in communication and cryptographic systems. This research aims to increase the speed and capacity of digital communication and strengthen security by improving the encryption necessary to combat cryptanalytic attacks. With improved encryption, communication will become more secure from the cryptanalytic attacks that threaten the confidentiality and integrity of personal data stored on and transmitted by mobile devices. Increasing the speed, reliability, and capacity of wireless communication is essential for growth, since the radio spectrum is a bounded resource. While sometimes treated as separate entities with distinct research goals, communication and cryptography often use similar models and techniques and work in tandem in digital networks. As a result, this journal’s distinctive combination encourages researchers to strive for advancements that will improve one or both areas, thus providing a publishing forum for these domains, covering all the fundamental and computational aspects of these research fields. The journal publishes high-quality papers dealing with cryptography, error-correcting codes, communications and their interactions. Both theoretical and applied papers will be considered. The scope of the journal focuses on discrete structures used in stream and block ciphers in symmetric cryptography; code division multiple access in communications; and random number generation for statistics, cryptography and numerical methods. In particular, papers covering Boolean functions and sequences, without excluding any other discrete structure used in cryptography and communications, such as finite fields and other algebraic structures, are strongly encouraged. Topics include, but are not limited to: Boolean functions for pseudo-random generators in stream ciphers and related cryptographic criteria Weights and nonlinearity of Boolean functions, character sums Fourier and Walsh transforms and their relation to sequences and Boolean functions Multi-output (vectorial) Boolean functions for substitution (S-) boxes in block ciphers, differential and nonlinearity characteristics Designs and (single or multi-output) Boolean functions Diffusion in block ciphers and Boolean functions Cryptanalyses of stream and block ciphers and their relation to discrete structures Combinatorics, coding, cryptography and sequences Finite fields (or Galois rings), coding, cryptography, and sequences Connections between sequences and abstract algebra Permutation and multivariate polynomials over finite fields and their use in cryptography Linear feedback shift registers, feedback with carry shift registers, and other sequence generators Correlation of sequences Complexity measures of sequences and multisequences Pseudo-randomness of sequences Shift register synthesis Connections between graphs and discrete structures Coding techniques and theories for distributed storage and computing Cryptographic sequences derived from automatic sequences Uniform distribution, exponential sums and cryptography Pseudorandomness and number theoretic objects and applications (coding, cryptography) Signal design for communication systems and radar systems in connection with discrete structures) LRC codes, minimal codes, RS codes, AG codes.
650 0 _aData structures (Computer science).
650 0 _aInformation theory.
650 0 _aCoding theory.
650 0 _aInformation theory.
650 0 _aTelecommunication.
650 0 _aComputer science—Mathematics.
650 0 _aComputer science—Mathematics.
650 1 4 _aData Structures and Information Theory.
650 2 4 _aCoding and Information Theory.
650 2 4 _aCommunications Engineering, Networks.
650 2 4 _aMathematical Applications in Computer Science.
650 2 4 _aMathematics of Computing.
700 1 _aCarlet, Claude.
_eeditor.
_4edt
_4http://id.loc.gov/vocabulary/relators/edt
710 2 _aSpringerLink (Online service)
776 0 8 _iPrinted version:
_x1936-2447
856 4 0 _uhttps://doi.org/10.1007/12095.1936-2455
_zHybrid
999 _c4052
_d4052