Recursive grouping Markov superposition coding method based on partial superposition

A superimposed coding and recursive technology, applied in the direction of error correction/detection using block codes, error detection coding using multi-bit parity bits, coding, etc., which can solve poor performance, cannot bring performance gains, and increase coding. Code complexity, etc.

Active Publication Date: 2020-01-24
JINAN UNIVERSITY
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Problems solved by technology

The recursive group Markov superposition coding method using full superposition has the following problems: when the basic code is a code with better performance, the performance of the recursive group Markov superposition coding method using full superposition is poor, and it cannot bring performance gain. It also increases the complexity of encoding and decoding

Method used

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  • Recursive grouping Markov superposition coding method based on partial superposition
  • Recursive grouping Markov superposition coding method based on partial superposition
  • Recursive grouping Markov superposition coding method based on partial superposition

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Embodiment

[0040] Set m=1, the binary information sequence whose length is K=kL=600×199 u Divided into L=199 equal-length groups u =( u (0) , u (1) ,…, u (342) ), the length of each packet is k=600. The basic code encoder ENC uses an LDPC code C[1200,600]. In this example, the interleaver is a row-column block interleaver. The symbol-wise aliaser S uses a bit-wise binary field sum operator. The ending length T is set to be the same as the decoding delay d, ie T=d. Coding block diagram such as figure 1 As shown, its encoding method includes the following steps:

[0041] Step 1. Put the information sequence u Divided into 199 equal-length groups u =( u (0) , u (1) ,…, u (198) ), the length of each packet is 600; for t=-1, the sequence of length 1200 w (t) The initialization is set as an all-zero sequence, that is, for t=-1, there is w (t) = 0 ;

[0042] Step 2. At t=0,1,...,198, the sequence of length 600 u (t) =(u 0 (t) ,u 1 (t) ,...,u 599 (t) ) into the L...

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Abstract

The invention discloses a recursive grouping Markov superposition coding method based on partial superposition. A code C [n, k] with the code length is n and the information being the length k servesas a basic code, an information sequence u with the length being kL is encoded into a code word c with the length being n (L + T), L is the coupling length and represents the number of equal-length groups with the length being k, and T is the ending length; wherein L and T are integers with non-negative values. An encoding method comprises the following steps that an information sequence u with the length of kL is divided into L equal-length groups u = (u (0), u (1to u (L-1)), and the length of each group is k; for the moment t =-1,-2to-m, the sequence w (t) with the length of n is initializedand set as an all-zero sequence; when t is equal to 0, 1to L-1, the sequence with the length of k is sent to an encoder ENC of a basic code to be encoded, an encoded sequence with the length of n isobtained, and the tth sub-sequence c (t) of the codeword c is calculated in combination with the sequences w (t-1), w (t-2)to w (t-m); the block Markov superposition coding method has the advantages of being simple in coding, low in decoding complexity, flexible in construction, capable of approximating channel capacity and the like, and compared with a traditional block Markov superposition coding method, the block Markov superposition coding method is suitable for basic codes with good performance and has lower coding and decoding complexity.

Description

technical field [0001] The invention relates to the research field of digital communication and digital storage, in particular to a recursive packet Markov superposition coding method based on partial superposition. Background technique [0002] With the advent of the era of big data, individuals' needs for data transmission and data storage are increasing day by day. As equipment components have entered the ten-nanometer era, the uncertainty of transmission links and storage media is increasing, and the error rate is also increasing. Channel coding is one of the important means to ensure the data reliability of these information systems. Therefore, it is of great practical significance to design high-performance error correction coding technology. Shannon proposed channel capacity in 1948 and proved the channel coding theorem. Since then, researchers have been working on constructing good codes that can approximate the channel capacity. In 1993, Berrou et al. proposed t...

Claims

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Application Information

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Patent Type & Authority Applications(China)
IPC IPC(8): H03M13/27H03M13/29H03M13/11
CPCH03M13/27H03M13/2906H03M13/1125
Inventor 赵山程温金明马啸
Owner JINAN UNIVERSITY
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