Algebraic decoding beyond $e_{BCH}$ of some binary cyclic codes, when $e>e_{BCH}$

P.A.H. Bours; J.C.M. Janssen; M.J.M.M. van Asperdt; H.C.A. Tilborg, van

doi:10.1109/18.50396

Algebraic decoding beyond $e_{BCH}$ of some binary cyclic codes, when $e>e_{BCH}$

P.A.H. Bours, J.C.M. Janssen, M.J.M.M. van Asperdt, H.C.A. Tilborg, van

Onderzoeksoutput: Bijdrage aan tijdschrift › Tijdschriftartikel › Academic › peer review

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For a number of binary cyclic codes with e>e BCH, algebraic algorithms are given to find the error locator polynomial. Thus, for these codes more errors can be corrected algebraically than by the Berlekamp-Massey algorithm. In some cases, all error patterns of weight up to e can be decoded; in other cases, only error patterns of weight up to e' with e BCH

Originele taal-2	Engels
Pagina's (van-tot)	214-222
Tijdschrift	IEEE Transactions on Information Theory
Volume	36
Nummer van het tijdschrift	1
DOI's	https://doi.org/10.1109/18.50396
Status	Gepubliceerd - 1990

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title = "Algebraic decoding beyond $e_{BCH}$ of some binary cyclic codes, when $e>e_{BCH}$",

abstract = "For a number of binary cyclic codes with e>e BCH, algebraic algorithms are given to find the error locator polynomial. Thus, for these codes more errors can be corrected algebraically than by the Berlekamp-Massey algorithm. In some cases, all error patterns of weight up to e can be decoded; in other cases, only error patterns of weight up to e' with e BCH",

author = "P.A.H. Bours and J.C.M. Janssen and {van Asperdt}, M.J.M.M. and {Tilborg, van}, H.C.A.",

year = "1990",

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journal = "IEEE Transactions on Information Theory",

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AU - Bours, P.A.H.

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AU - Tilborg, van, H.C.A.

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AB - For a number of binary cyclic codes with e>e BCH, algebraic algorithms are given to find the error locator polynomial. Thus, for these codes more errors can be corrected algebraically than by the Berlekamp-Massey algorithm. In some cases, all error patterns of weight up to e can be decoded; in other cases, only error patterns of weight up to e' with e BCH

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DO - 10.1109/18.50396

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Algebraic decoding beyond $e_{BCH}$ of some binary cyclic codes, when $e>e_{BCH}$

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