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Error floors of non-binary LDPC codes

隆之 野﨑, Kenta Kasai, KOHICHI SAKANIWA

Published Jun 1, 2010• 0 citations
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In this paper, we compare the decoding error rates in the error floors for non-binary low-density parity-check (LDPC) codes over general linear groups with those for non-binary LDPC codes over finite fields transmitted through the q-ary memoryless symmetric channels under belief propagation decoding.To analyze non-binary LDPC codes defined over both the general linear group GL(m, F 2 ) and the finite field F 2 m , we investigate non-binary LDPC codes defined over GL(m 3 , F 2 m 4 ).We propose a method to lower the error floors for non-binary LDPC codes.In this analysis, we see that the non-binary LDPC codes constructed by our proposed method defined over general linear group have the same decoding performance in the error floors as those defined over finite field.The non-binary LDPC codes defined over general linear group have more choices of the labels on the edges which satisfy the condition for the optimization.

•Dec 1, 2012•0 citations
In this paper, we compare the decoding error rates in the error floors for non-binary low-density parity-check (LDPC) codes over general linear groups with those for non-binary LDPC codes over finite fields transmitted through the q-ary memoryless symmetric channels under belief propagation decoding.To analyze non-binary LDPC codes defined over both the general linear group GL(m, F 2 ) and the finite field F 2 m , we investigate non-binary LDPC codes defined over GL(m 3 , F 2 m 4 ).We propose a method to lower the error floors for non-binary LDPC codes.In this analysis, we see that the non-binary LDPC codes constructed by our proposed method defined over general linear group have the same decoding performance in the error floors as those defined over finite field.The non-binary LDPC codes defined over general linear group have more choices of the labels on the edges which satisfy the condition for the optimization.