A generalized algebraic approach to optimizing SC-LDPC codes
Document Type
Conference Proceeding
Publication Date
7-1-2017
Abstract
Spatially coupled low-density parity-check (SC-LDPC) codes are sparse graph codes that have recently become of interest due to their capacity-approaching performance on memoryless binary input channels. In this paper, we unify all existing SC-LDPC code construction methods under a new generalized description of SC-LDPC codes based on algebraic lifts of graphs. We present an improved low-complexity counting method for the special case of (3,3)-absorbing sets for array-based SC-LDPC codes, which we then use to optimize permutation assignments in SC-LDPC code construction. We show that codes constructed in this way are able to outperform previously published constructions, in terms of the number of dominant absorbing sets and with respect to both standard and windowed decoding.
Identifier
85047943178 (Scopus)
ISBN
[9781538632666]
Publication Title
55th Annual Allerton Conference on Communication Control and Computing Allerton 2017
External Full Text Location
https://doi.org/10.1109/ALLERTON.2017.8262802
First Page
672
Last Page
679
Volume
2018-January
Grant
1711056
Fund Ref
Norsk Sykepleierforbund
Recommended Citation
    Beemer, Allison; Habib, Salman; Kelley, Christine A.; and Kliewer, Joerg, "A generalized algebraic approach to optimizing SC-LDPC codes" (2017). Faculty Publications.  9478.
    
    
    
        https://digitalcommons.njit.edu/fac_pubs/9478
    
 
				 
					