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|a Coding theory
|f Jacobus H. Van Lint, ...
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|a Berlin
|a Heidelberg
|a New York
|c Springer
|d cop. 1971
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|a 1 vol. (VI-136 p.)
|d 26 cm
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| 225 |
2 |
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|a Lecture notes in mathematics
|v 201
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| 320 |
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|a Bibliogr. p. [130]-131
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| 359 |
2 |
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|b Chapter I. Introduction
|c 1.1 Channels, noise, redundancy
|c 1.2 An introductory example
|c 1.3 Some definitions in onformation theory
|c 1.4 Shannon's fundamental theorem
|c 1.5 Problems
|b Chaper II. Linear codes
|c 2.1 General theory
|c 2.2 Hamming codes
|c 2.3 Reed-Muller codes
|c 2.4 Threshold decoding
|c 2.5 Direct-product codes
|c 2.6 Problems
|b Chapter III. Cyclic codes
|c 3.1 Introduction
|c 3.2 The zeros of a cyclic code
|c 3.3 Idempotents
|c 3.4 Some other representations of cyclic codes
|c 3.5 Problems
|b Chapter IV. Important cyclic codes
|c 4.1 BCH codes
|c 4.2 Reed-Solomon codes
|c 4.3 Generalized Reed-Muller codes
|c 4.4 Quadratic residue codes
|c 4.5 Problems
|b Chapter V. Perfect coes
|c 5.1 Perfect single-error-correcting codes
|c 5.2 The sphere-packing condition
|c 5.3 The Golay codes
|c 5.4 Lloyd's theorem
|c 5.5 Nonexistence theorems
|b Chapter VI. Weight enumeration
|c 6.1 The Macwilliams equations
|c 6.2 Weight enumeration of Reed-Muller codes
|c 6.3 The Carlitz-Uchiyama bound
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|9 2010
|0 03292996X
|t Lecture notes in mathematics
|x 0075-8434
|v 201
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|3 PPN027282767
|a Codage
|2 rameau
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|b .L28 no. 201
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|c 1991
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