Method for constructing LDPC code check matrix based on protograph and suitable for deep space communication
A technology of LDPC code and check matrix, which is applied to error detection coding using multi-bit parity bits, error correction/detection using block codes, data representation error detection/correction, etc., which can solve the problem that LDPC codes fail to enter. , low implementation complexity, etc.
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Embodiment 1
[0041] First perform the initialization operation to figure 1 For example, the AR4JA code rate is 1 / 2 of the original model map, and its basic matrix is:
[0042]
[0043] Each row of the basic matrix corresponds to each check node in the original model graph, and each column corresponds to each variable node in the original model graph. The position where the i-th row j column in the basic matrix is not 0 represents the i-th node in the original model graph. The number of parallel edges between the jth check node and the jth variable node, and the fifth column is the punching position.
[0044] The first step is to determine the first expansion multiple L of the original model graph 1 , the second expansion multiple L 2 . In order to correspond to the LDPC code of deep space communication, the first step is expanded by the multiple L 1 Set to 4, the second expansion multiple is set to L 2 =128, ACE threshold value η=4, searched loop length 2d=6. After expansion, th...
Embodiment 2
[0060] Algorithm of the present invention is used for existing AR4JA sign indicating number, code rate 1 / 2, 2 / 3, 4 / 5 protograph, wherein the AR4JA series protograph of code rate 2 / 3, 4 / 5 is respectively as Figure 5 , Image 6 shown. Extend the first step by a factor of L 1 Both are set to 4, the second expansion multiple L 2 Set to 128, 64, 32 respectively. Construct three groups of codes with information bit length of 1024 bits, the parameters are (2048,1024), (1536,1024), (1280,1024), and the deep space communication LDPC code given by CCSDS131.0-B-3 is in Comparative analysis is carried out under the same code length and code rate. When the code rates constructed in this paper are 1 / 2, 2 / 3, and 4 / 5, their girths are 8, 8, and 6, respectively. In the CCSDS131.0-B-3 standard, the same code length The girth lengths of the code rate LDPC codes are 6, 4, and 4 respectively, and the invention improves the girth lengths of the constructed codes. In order to verify that the ...
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