Codes for error detection by Torleiv KlГёve

Cover of: Codes for error detection | Torleiv KlГёve

Published by World Scientific in Singapore, Hackensack, NJ .

Written in English

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Subjects:

  • Error-correcting codes (Information theory),
  • Telecommunication -- Mathematics

Edition Notes

Includes bibliographical references (p. 181-198) and index

Book details

StatementTorleiv Kløve
SeriesSeries on coding theory and cryptology -- v. 2
The Physical Object
Paginationxii, 201 p. ;
Number of Pages201
ID Numbers
Open LibraryOL17237355M
ISBN 109812705864
ISBN 109789812705860

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Whether you've loved the book or not, if you give your honest and detailed thoughts then people will find new books that are right for them. The most fundamental error-correcting code is Hamming code, in particular the (3, 1) variant.

This can correct single bit errors by sending each bit three times, and. This text offers both "classical" coding theory-such as Hamming, BCH, Reed-Solomon, Reed-Muller, and convolutional codes-as well as modern codes and decoding methods, including turbo codes, LDPC codes, repeat-accumulate codes, space time codes, factor graphs, soft-decision decoding, Guruswami-Sudan decoding, EXIT charts, and iterative decoding.

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It introduces the main error‐detecting codes and error‐correcting codes which are used in practice: Cyclic Redundancy Checks (CRC) codes, Low Density Parity Check. To detect or correct errors on digital communications channels, error-control coding techniques are employed.

There are two types of encoding methods. The codeword is a binary sequence of length n (n > k), which is denoted by x = (x 1, x 2. Turbo coding is an iterated soft-decoding scheme that combines two or more relatively simple convolutional codes and an interleaver to produce a block code that can perform to within a fraction of a decibel of the Shannon ing LDPC codes in terms of practical application, they now provide similar performance.

One of the earliest commercial applications of turbo coding was the.

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