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Simplified 2-Dimensional Scaled Min-Sum Algorithm for LDPC Decoderopen access

Authors
Cho, KeolLee, Wang-HeonChung, Ki-Seok
Issue Date
May-2017
Publisher
SPRINGER SINGAPORE PTE LTD
Keywords
Error-correction code; Low-density parity-check code; LDPC decoder; Min-sum algorithm; Normalized min-sum algorithm
Citation
JOURNAL OF ELECTRICAL ENGINEERING & TECHNOLOGY, v.12, no.3, pp.1262 - 1270
Indexed
SCIE
SCOPUS
KCI
Journal Title
JOURNAL OF ELECTRICAL ENGINEERING & TECHNOLOGY
Volume
12
Number
3
Start Page
1262
End Page
1270
URI
https://scholarworks.bwise.kr/hanyang/handle/2021.sw.hanyang/20352
DOI
10.5370/JEET.2017.12.3.1262
ISSN
1975-0102
Abstract
Among various decoding algorithms of low-density parity-check (LDPC) codes, the min-sum (MS) algorithm and its modified algorithms are widely adopted because of their computational simplicity compared to the sum-product (SP) algorithm with slight loss of decoding performance. In the MS algorithm, the magnitude of the output message from a check node (CN) processing unit is decided by either the smallest or the next smallest input message which are denoted as min1 and min2, respectively. It has been shown that multiplying a scaling factor to the output of CN message will improve the decoding performance. Further, Zhong et al. have shown that multiplying different scaling factors (called a 2-dimensional scaling) to min1 and min2 much increases the performance of the LDPC decoder. In this paper, the simplified 2-dimensional scaled (S2DS) MS algorithm is proposed. In the proposed algorithm, we figure out a pair of the most efficient scaling factors which multiplications can be replaced with combinations of addition and shift operations. Furthermore, one scaling operation is approximated by the difference between min1 and min2. The simulation results show that S2DS achieves the error correcting performance which is close to or outperforms the SP algorithm regardless of coding rates, and its computational complexity is the lowest comparing to modified versions of MS algorithms.
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