A serial design of iterative belief propagation decoders for convolutional codes

被引:0
作者
He, YC [1 ]
Haccoun, D [1 ]
Cardinal, C [1 ]
机构
[1] Ecole Polytech, Dept Elect Engn, Montreal, PQ H3C 3A7, Canada
来源
VTC2004-FALL: 2004 IEEE 60TH VEHICULAR TECHNOLOGY CONFERENCE, VOLS 1-7: WIRELESS TECHNOLOGIES FOR GLOBAL SECURITY | 2004年
关键词
belief propagation; convolutional self-orthogonal codes; feedback decoding; iterative decoding;
D O I
暂无
中图分类号
TN [电子技术、通信技术];
学科分类号
0809 ;
摘要
The belief propagation (BP) decoding algorithm may be suitable for the decoding of convolutional self-orthogonal codes which were originally proposed for one-step threshold decoding. In this paper, a serial design of iterative BP decoder for convolutional self-orthogonal codes is presented. Using the algebraic structures of convolutional codes, the iterative BP decoder is designed as a serial concatenation of several one-step BP decoders. These one-step BP decoders are implemented using mainly the shift registers in a structure similar to that of type-H threshold decoders. The iterative BP decoder performs a nontrellis-based forward-only algorithm and has only an initial decoding delay, thus avoiding intermediate decoding delays that usually accompany BP or turbo decoding of data frames. As shown by simulation results, the use of weighing techniques has provided substantial improvements to the error performance of the iterative BP decoding at a cost of several multipliers in hardware implementation. The iterative BP decoder may be attractive to the practical applications in very high data rate areas.
引用
收藏
页码:2307 / 2311
页数:5
相关论文
共 9 条
[1]   Iterative threshold decoding without interleaving for convolutional self-doubly orthogonal codes [J].
Cardinal, C ;
Haccoun, D ;
Gagnon, F .
IEEE TRANSACTIONS ON COMMUNICATIONS, 2003, 51 (08) :1274-1282
[2]  
GAGNON F, 1995, IEEE T COMMUN, P743
[3]  
GAGNON F, 1999, Patent No. 907256
[4]  
GAGNON F, 2000, Patent No. 6167225
[5]  
HACCOUN D, 1988, IEEE J SEL AREA COMM, V6, P547
[6]  
HE YC, 2003, EPMRT200401
[7]   Factor graphs and the sum-product algorithm [J].
Kschischang, FR ;
Frey, BJ ;
Loeliger, HA .
IEEE TRANSACTIONS ON INFORMATION THEORY, 2001, 47 (02) :498-519
[8]   NEW VLSI ARCHITECTURES FOR FAST SOFT-DECISION THRESHOLD DECODERS [J].
LAVOIE, P ;
HACCOUN, D ;
SAVARIA, Y .
IEEE TRANSACTIONS ON COMMUNICATIONS, 1991, 39 (02) :200-207
[9]  
Massey J. L., 1963, THRESHOLD DECODING