2002•Unpublished venueRequires access

Decoding binary expansions of low-rate Reed-Solomon codes far beyond the BCH bound

CHARLES T. RETTER

Open publisher page 5 citations

Abstract

Binary expansions of low-rate Reed-Solomon codes typically are capable of correcting far more binary errors than guaranteed by the BCH bound on the Reed-Solomon code. Practical decoding algorithms that often correct beyond the true minimum distances of the binary codes are described.

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What this paper is about

Binary expansions of low-rate Reed-Solomon codes typically are capable of correcting far more binary errors than guaranteed by the BCH bound on the Reed-Solomon code. Practical decoding algorithms that often correct beyond the true minimum distances of the binary codes are described.

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OpenAlex reports 5 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

Binary expansions of low-rate Reed-Solomon codes typically are capable of correcting far more binary errors than guaranteed by the BCH bound on the Reed-Solomon code. Practical decoding algorithms that often correct beyond the true minimum distances of the binary codes are described.

Key concepts: BCH code, Reed–Solomon error correction, Decoding methods, Berlekamp–Welch algorithm, Binary number, List decoding, Computer science, Binary code

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