Examples of using Coding theory in English and their translations into Greek
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Pages in category"Coding theory".
Category: Coding theory- Wikipedia Help.
Hamming distance is used in coding theory.
For example, coding theory makes use of matrices over finite fields.
Hamming distance andLee distance are used in coding theory. Levenshtein distance.
Coding theory is the study of codes properties and their respective fitness for particular applications.
Speciality: Communication theory and systems, coding theory, adaptive signal processing.
Coding theory is the study of the properties of codes and their respective fitness for specific applications.
Hamming weight analysis of bits is used in several disciplines including information theory, coding theory, and cryptography.
Coding theory==Coding theory is one of the most important and direct applications of information theory. .
Concepts, methods and results from coding theory and information theory are widely used in cryptography.
Coding theory is the study of methods for efficient and accurate transfer of information from one place to another.
Information theory is a broad and deep mathematical theory, with equally broad and deep applications,amongst which is the vital field of coding theory.
Closely related is coding theory which is used to design efficient and reliable data transmission and storage methods.
Information theory is a deep and broad mathematical theory, with deep and similarly broad applications,among which is the crucial field of coding theory.
It is related is coding theory which is used to construct or design efficient and reliable data transmission and methods of storage.
As well as having applications to group theory, modular representations arise naturally in other branches of mathematics,such as algebraic geometry, coding theory, combinatorics and number theory. .
Coding theory started as a part of design theory with early combinatorial constructions of error-correcting codes. .
Finite symmetry groups such as the Mathieu groups are used in coding theory, which is in turn applied in error correction of transmitted data, and in CD players.
As well as having applications to group theory, modular representations arise naturally in other branches of mathematics,such as algebraic geometry, coding theory[citation needed], combinatorics and number theory. .
Concepts, methods and results from coding theory and information theory are widely used in cryptography and cryptanalysis.
Number theory and algebra play an increasingly significant role in computing and communications,as evidenced by the striking applications of these subjects to such fields as cryptography and coding theory.
Mathematical logic, computational mathematics and geometry, system analysis,information coding theory, decision theory, mathematical programming and operations research are combined here.
John Horton Conway is an English mathematician active in the theory of finite groups, knot theory, number theory, combinatorial game theory and coding theory.
This division of coding theory into compression and transmission is justified by the information transmission theorems, or sourceâchannel separation theorems that justify the use of bits as the universal currency for information in many contexts.
John Horton Conway(1937-): British mathematician active in the theory of finite groups, knot theory, number theory, combinatorial game theory and coding theory.
His current research interests are in the areas of communication theory and systems, coding theory, adaptive signal processing, wireless communications, spreading code and signal waveform design, and neural networks.
John Horton Conway(born 26 December 1937) is a British mathematician active in the theory of finite groups, knot theory, number theory, combinatorial game theory and coding theory.
Coding theory is concerned with finding explicit methods, called codes, for increasing the efficiency and reducing the net error rate of data communication over a noisy channel to near the limit that Shannon proved is the maximum possible for that channel.
Discrete algebras include: boolean algebra used in logic gates and programming; relational algebra used in databases; discrete and finite versions of groups, rings andfields are important in algebraic coding theory; discrete semigroups and monoids appear in the theory of formal languages.