Low-Complexity LDPC Decoding Algorithm Based on Layered Vicinal Variable Node Scheduling. (19th January 2022)

• Record Type: Journal Article
• Authors: Benhayoun, Mhammed; Razi, Mouhcine; Mansouri, Anas; Ahaitouf, Ali
• Other Names: López Perrusquia Noé Academic Editor.
• Is Part Of: Modelling and simulation in engineering. Volume 2022(2022)
• Publication Date: 2022-01-19
• Subjects: Engineering -- Simulation methods -- Periodicals; Engineering -- Mathematical models -- Periodicals; 620.004
• DOI: 10.1155/2022/1407788
• Languages: English
• ISSNs: 1687-5591

Abstract

Abstract : The informed dynamic scheduling (IDS) strategies for the low-density parity check (LDPC) decoding have shown superior performance in error correction and convergence speed, particularly those based on reliability measures and residual belief propagation (RBP). However, the search for the most unreliable variable nodes and the residual precomputation required for each iteration of the IDS-LDPC increases the complexity of the decoding process which becomes more sequential, making it hard to exploit the parallelism of signal processing algorithms available in multicore platforms. To overcome this problem, a new, low-complexity scheduling system, called layered vicinal variable nodes scheduling (LWNS) is presented in this paper. With this LWNS, each variable node is updated by exchanging intrinsic information with all its associated control and variable nodes before moving to the next variable node updating. The proposed scheduling strategy is fixed by a preprocessing step of the parity control matrix instead of calculation of the residuals values and by computation of the most influential variable node instead the most unreliable metric. It also allows the parallel processing of independent Tanner graph subbranches identified and grouped in layers. Our simulation results show that the LWNS BP have an attractive convergence rate and better error correction performance with low complexity when compared to previous IDS decoders under the white Gaussian noise channel (AWGN).