A non-binary ldpc code optimization method based on progressive string edge growth
An LDPC code, non-binary technology, applied in the field of digital communication coding, can solve the problem of high algorithm complexity and achieve the effect of low complexity
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[0054] The embodiment of the present invention provides a method of optimizing a non-two-input LDPC code. figure 1 For the present invention, the present invention is based on the overall schematic of a non-binary LDPC code for the progressive string, which is considered to increase a string e-in-one in the Hami ring. jJ = 1, 2, ..., K form the process of the Hamilton ring. For each additional string e j , the submaps after j = 1, 2, ..., k, search with a tree-based method, including new string e j , J = 1, 2, ..., K ring, and get a ring collection A j , J = 1, 2, ..., K; further, from binary map binary image with a good minimum distance of non-zero elements, randomly select the non-zero element of the Hamilton ring, and set A according to the ring collection j , the full rank conditions of the ring in J = 1, 2, ..., and K, determine the non-zero element of each new string in a manner that grows in progressive string.
[0055] figure 2 The integral flow of the non-binary LDPC cod...
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[0079]The embodiment of the present invention is as an example of a Hamiltonia, which is composed of 26 vertices, 26 strings, and the configuration is defined at the GF (64) to be 312 bits, and the code rate is 1 / 2 non-binary LDPC code. The selected base map is 12, and the maximum ring length is 16, considering the maximum number of candidate configurations corresponding to each string. max Unconstrained and T max = 24 two cases, the number of candidate configurations corresponding to each string is not bound, that is, "PCEG", will constrain T max = 24 The situation is recorded as a simplified version of PCEG, "S-PCEG", the following combination Figure 5 to 8 Detailed description.
[0080] First, search for the rings corresponding to each string of the progressive string, resulting in the corresponding ring collection. Add J, J = 1, 2, ..., 26 strings to the Hamilton ring to get the sub-map G j , J = 1, 2, ..., 26. The root node corresponding to the top of the row, use the tree-ba...
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