A modification of the Blahut algorithm is proposed for decoding of Reed-Solomon codes beyond half the minimum distance. An effective method is offered for the searching of unknown discrepancies needed for analytical continuation of the Berlekamp-Massey algorithm through two additional iterations. This reduces the search time by 2(q-1)n/((n+t+1)(n-t)) times, compared with the Blahut algorithm. An architecture of a searcher for unknown discrepancies is given. The coding gain of the proposed algorithm is shown for some practical codes.
This paper describes a new decoding algorithm that allows the decoding of Reed-Solomon codes beyond the conventional error correction bound. The results of this research was implemented in the professional DVB-S receivers and as a VHDL code offered to customers. RAE_import_type : Journal article RAE_uoa_type : Electrical and Electronic Engineering
