Method for constructing low density parity check (LDPC) code check matrix, and method and device for encoding LDPC code
A technology of LDPC code and parity check matrix, which is applied in the field of encoding devices, can solve problems such as the length of LDPC codes and the complexity of encoder implementation, and achieve the effects of solving storage problems, reducing implementation complexity, and improving link margin
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specific Embodiment 1
[0037] Construct an LDPC code with code rate 1 / 4 suitable for CMMB system.
[0038] In order to be compatible with the physical layer structure of the CMMB system, the code length N is selected as 9216, that is to construct a check matrix H of 6912×9216 dimensions. In order to be compatible with the 1 / 2 and 3 / 4 code rate LDPC codes in the CMMB system, the expansion ratio K is selected as 256. Thus, the dimension of the fundamental matrix B is 27×36.
[0039] Select the row weight and column weight of the underlying matrix B. Preferably, the row redistribution of B is {λ 5 ,λ 4} = {2 / 27, 25 / 27}, the column redistribution is {ρ 10 , ρ 4 , ρ 3 , ρ 2} = {3 / 36, 3 / 36, 8 / 36, 22 / 36}.
[0040] Under the premise of satisfying the row weight and column redistribution, select the position of "1" in each row and column of the basic matrix B to ensure that the 27×27-dimensional sub-matrix composed of the last 27 columns of B is full rank, while avoiding Presence of short rings in B...
specific Embodiment 2
[0056] Construct an LDPC code with code rate 1 / 3 suitable for CMMB system.
[0057] In order to be compatible with the physical layer structure of the CMMB system, the code length N is selected as 9216, that is to construct a parity check matrix H of 6144×9216 dimensions. In order to be compatible with the 1 / 2 and 3 / 4 code rate LDPC codes in the CMMB system, the expansion ratio K is selected as 256. Thus, the dimension of the fundamental matrix B is 24×36.
[0058] Select the row weight and column weight of the underlying matrix B. Preferably, the row redistribution of B is {λ 5}={24 / 24}, the column redistribution is {ρ 10 , ρ 3 , ρ 2} = {4 / 36, 16 / 36, 16 / 36}.
[0059] Under the premise of satisfying the row weight and column redistribution, select the position of "1" in each row and column of the basic matrix B to ensure that the 24×24-dimensional sub-matrix composed of the last 24 columns of B is full rank, while avoiding Presence of short rings in B.
[0060] The bas...
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