Low-complexity LDPC dynamic scheduling decoding updating method based on variable node reliability

A variable node and update method technology, applied in the field of communication, can solve the problems of variable node and edge selection methods that need to be adjusted, greedy, dynamic scheduling and high complexity of decoding strategies, so as to omit overhead, improve throughput, and reduce decoding complexity degree of effect

Active Publication Date: 2017-06-27
SUN YAT SEN UNIV
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Problems solved by technology

[0005] Although the decoding algorithms mentioned above have proposed different solutions to the problem of LDPC dynamic scheduling strategy, there are still some common problems in dynamic scheduling decoding: one is greedy
Second, the selection method of variable nodes and edges in the decoding process needs to be adjusted
Third, the complexity of the dynamic scheduling decoding strategy is too high

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  • Low-complexity LDPC dynamic scheduling decoding updating method based on variable node reliability
  • Low-complexity LDPC dynamic scheduling decoding updating method based on variable node reliability
  • Low-complexity LDPC dynamic scheduling decoding updating method based on variable node reliability

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Embodiment

[0034] Such as figure 1 As shown, the low-complexity LDPC dynamic scheduling decoding update method based on the reliability of variable nodes, on the basis of the point residuals of variable nodes, uses the dynamic selection strategy of oscillation selection theorem and variable node check degree criterion to select a reliable The variable nodes of the external information are updated,

[0035] The variable node reliability dynamic selection strategy includes the following steps:

[0036] S11. Determine all variable nodes according to the oscillation selection theorem of variable nodes, where the set of oscillating variable nodes is the set of oscillating variable nodes, denoted as N 1 , N 1 The set of other variable nodes is denoted as N 2 ; If the oscillation variable node set N 1 If it is not an empty set, execute S12, if the oscillation variable node set is an empty set, then execute S13; wherein, the oscillation selection theorem of variable nodes means that in the i...

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Abstract

Disclosed in the invention is a low-complexity LDPC dynamic scheduling decoding updating method based on variable node reliability. On the basis of point residual of variable nodes, by using an oscillation selection theorem and the dynamic selection strategy of a variable node check criteria, variable nodes which carry reliable extrinsic information are selected to be updated. The method not only takes the residual as a measurement, but also sets the oscillation selection theorem and the check criteria of variable nodes to classify all of the variable nodes into several categories in turn according to the reliability level and magnitude of the extrinsic information. In a set of variable nodes carrying reliable extrinsic information, the variable node with the largest residual is selected to be updated in priority. The method can take full advantage of the characteristic of dynamic change of information during the decoding process, so that the information of the variable nodes can be transmitted to other nodes rapidly, which improves decoding performance.

Description

technical field [0001] The invention relates to the field of communication technology, in particular to a low-complexity LDPC dynamic scheduling decoding update method based on variable node reliability. Background technique [0002] In 1962, Gallager proposed the LDPC code for the first time in his doctoral dissertation, and made a comprehensive description of the code's definition, representation method, encoding method and decoding method. However, due to the limitations of technical conditions at that time, LDPC codes did not receive enough attention from researchers. It was not until 1996 that MacKey and Neal conducted in-depth research on the performance of LDPC codes based on the Tanner diagram. At the same time, they found that the error correction performance of LDPC codes approached the Shannon limit when the code length was long enough, which set off an upsurge of research on LDPC codes in the field of coding. . Judging from the research results in the past two ...

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Application Information

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Patent Type & Authority Applications(China)
IPC IPC(8): H03M13/11
CPCH03M13/1131H03M13/1148
Inventor 刘星成樊春雷
Owner SUN YAT SEN UNIV
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