A method and system for checking concatenated polar code encoding
A coding method and polar code technology are applied in the direction of using linear codes for error correction/detection, using block codes for error correction/detection, data representation error detection/correction, etc., which can solve the problems of large implementation complexity, high cost, Problems such as complex verification relationship
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Embodiment 1
[0107] Embodiment 1: CRC-4 division circuit is used to implement the candidate check bit encoder;
[0108] Let the CRC-4 division circuit generator polynomial be G(X)=X 4 +X+1, then β in the division circuit 0 = 1, β 1 = 1, β 4 =1, the to-be-selected parity bit encoder implemented by the CRC-4 division circuit is such as image 3 Shown.
[0109] Input information bit sequence When encoding, the bit v 1 To v 8 Input the parity bit encoder to be selected one by one;
[0110] Each input information bit v m (1≤m≤8), output 4 to-be-selected check bits, serially numbered from 1 to 4, to be selected as d m,j , Where j is the sequence number of the check bit to be selected, 1≤j≤4.
[0111] Set check bit sequence u P The sequence of the candidate check bit sequence number corresponding to each check bit in is The working process of the to-be-selected parity bit encoder and parity bit selector is shown in Table 1:
[0112] Table 1 The working process list of the candidate parity bit encoder and...
Embodiment 2
[0116] Embodiment 2: A generator matrix is used to implement a candidate parity bit encoder;
[0117] In this embodiment, M=8, K=4; the candidate parity bit encoder generates matrix G′ M×K The dimension is M×K=8×4, generating matrix G′ 8×4 as follows:
[0118]
[0119] The input information bit sequence is Set check bit sequence u P The sequence of the candidate check bit sequence number corresponding to each check bit in
[0120] Since the first parity bit u 9 Next to the third information bit u 7 After that, the third information bit u 7 When inputting, you need to select the first parity bit u to output 9 , In the coding formula (d m,1 ,d m,2 ,...,d m,K )=(v 1 ,v 2 ,...,v m ,0,0,...,0)G′ M×K As an example, the 4 candidate check bits obtained from the matrix generated by the candidate check bit encoder are: (d 3,1 ,d 3,2 ,d 3,3 ,d 3,4 )=(v 1 ,v 2 ,v 3 ,0,0,0,0,0)G′ 8×4 =(1,0,1,1). Since the first parity bit u 9 The corresponding candidate check bit sequence number is t 1...
Embodiment 3
[0122] Embodiment 3: adopting multi-output convolutional code encoding to realize the candidate parity bit encoder;
[0123] This embodiment adopts the multi-output convolutional coding to realize the candidate check bit encoder such as Figure 4 Shown; input information bit sequence
[0124] To be selected check bit encoder input bit v in sequence when encoding 1 To v 8 ; Check bit sequence u P The sequence of the candidate check bit sequence number corresponding to each check bit in The working process of the to-be-selected parity bit encoder and parity bit selector is shown in Table 2.
[0125] Table 2 The working process list of the candidate parity bit encoder and parity bit selector of embodiment 3
[0126]
[0127]
[0128] The working process and principle of the check bit selector in this embodiment are explained as follows: because the first check bit u 9 Next to the third information bit u 7 After that, after the third information bit is input, the check bit u is selected ...
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