Title :
Probabilistic Sufficient Conditions on Optimality for Reliability Based Decoding of Linear Block Codes
Author :
Jin, Wenyi ; Fossorier, Marc
Author_Institution :
Dept. of Electr. Eng., Hawaii Univ., Honolulu, HI
Abstract :
In this work, an efficient approach is introduced for reliability-based list decoding of a linear block code. This method terminates the decoding if a local optimal candidate satisfies a probabilistic sufficient condition. The average computation complexity is greatly reduced with this method. The false alarm probability associated with the use of the probabilistic sufficient condition is also derived. Simulation results confirm the analysis with no performance degradation and important computation savings on average for soft decision decoding of the (255,239) RS code (reduction by a factor between 2 and 20)
Keywords :
Reed-Solomon codes; block codes; computational complexity; decoding; linear codes; probability; reliability; RS code; computation complexity; false alarm probability; linear block codes; probabilistic sufficient conditions; reliability based decoding; Analytical models; Block codes; Computational modeling; Decoding; Degradation; Linear code; Performance analysis; Signal to noise ratio; Sufficient conditions; Upper bound;
Conference_Titel :
Information Theory, 2006 IEEE International Symposium on
Conference_Location :
Seattle, WA
Print_ISBN :
1-4244-0505-X
Electronic_ISBN :
1-4244-0504-1
DOI :
10.1109/ISIT.2006.261948