Blind identification method of circulation code grouping length
A technology of block length and cyclic code, applied in cyclic code, error correction/detection using block code, error correction/detection using linear code, etc., to achieve the effect of wide application, simple principle, and simple identification process
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[0039] Example 1
[0040] A blind identification method for the packet length of the cyclic code. When identifying the packet length n of the (n, k) cyclic code with a message length of k, first determine the frame length of the cyclic code as f l , And in [3, f l ] Take the factor i as the packet length for grouping. After the cyclic code is grouped, N will be obtained i Codewords, and then N i The ratio of valid codewords among the codewords is determined and counted, and the value of i with the largest ratio of valid codewords is identified as the packet length n.
[0041] The rules for determining valid codewords are:
[0042] gcd[c 0 (x), c 1 (x),...,c i-1 (x))≠1
[0043] Where c 0 (x) is the code polynomial corresponding to the code word c, c j (x), j = 1, 2, ..., i-1, is the code polynomial corresponding to the code word obtained after the code word c is cyclically shifted to the left j times; gcd[] represents the operation of finding the greatest common factor.
[0044] In this ...
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[0071] Example 2
[0072] Take the most commonly used binary BCH codes and RS codes in cyclic codes as examples respectively to verify the identification algorithm described in 2.
[0073] 1. (15, 11) binary BCH code
[0074] Given that the frame length is 75, the factors are 3, 5, 15, 25, and 100 codewords are counted respectively, and the effective codeword ratios obtained are 0.58, 0.55, 1.00, 0.58, respectively. Obviously the packet length is 15.
[0075] 2. (15, 11) RS code
[0076] Given that the frame length is 75, the factors are 3, 5, 15, 25, and 100 codewords are counted respectively, and the effective codeword ratios obtained are 0.22, 0.24, 1.00, 0.35, respectively. Obviously the packet length is 15.
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