2005 IEEE International Conference on Application-Specific Systems, Architecture Processors (ASAP'05)
DOI: 10.1109/asap.2005.42
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Instruction Set Extensions for Reed-Solomon Encoding and Decoding

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Cited by 13 publications
(8 citation statements)
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“…We investigate the performance benefits of four GF arithmetic vector operations; gfmul, gfmac, gfmul2, and gfmac2 [19]. Table 1 summarizes these operations and their functionality.…”
Section: Reed-solomon Encoding/decodingmentioning
confidence: 99%
“…We investigate the performance benefits of four GF arithmetic vector operations; gfmul, gfmac, gfmul2, and gfmac2 [19]. Table 1 summarizes these operations and their functionality.…”
Section: Reed-solomon Encoding/decodingmentioning
confidence: 99%
“…Galois field arithmetic is fundamental to RS encoding and decoding. There are several approaches to performing Galois field multiplication in software [18]. In our implementation, we represent the Galois field elements either in the index or polynomial format.…”
Section: Erasure Coding Implementationmentioning
confidence: 99%
“…RS codes are described in numerous coding theory books and papers [17] [18]. Given a data polynomial a(x) of degree k < n, n = 2 m (k is the number of information symbols and n is the code length), in Galois field GF(2 m ) and a code generating polynomial g(x) of degree p, where p ≤ n -k and…”
Section: Erasure Coding Implementationmentioning
confidence: 99%
“…Galois field arithmetic is fundamental to RS encoding and decoding. There are several approaches to performing Galois field multiplication in software [22]. In our implementation, we represent the GF elements either in the index or polynomial format.…”
Section: Erasure Coding Implementationmentioning
confidence: 99%
“…As a typical example, we implement a systematic RS code in our testbed. RS codes are described in numerous coding theory books and papers [10] [22] [24]- [26]. Given a data polynomial a(x) of degree k < n, n = 2 m (k is the number of information symbols and n is the code length), in Galois field GF(2 m ) and a code generating polynomial g(x) of degree p, where p ≤ n -k and…”
Section: Erasure Coding Implementationmentioning
confidence: 99%