TY - JOUR
T1 - Constellation labeling and compression for M-ary symbols with unequal a priori probability
AU - Gu, Yujie
AU - Shi, Zhiguo
AU - Chen, Kangsheng
PY - 2007/6
Y1 - 2007/6
N2 - It is well known that the binary reflected Gray code (BRGC) is the optimal labeling for binary symbols with equal a priori probability. However, the BRGC is not a good candidate for those transmitted symbols without equal a priori probability. In this paper, we propose a novel constellation labeling principle and a concept of constellation compression for M-ary symbols with unequal a priori probability. The simulation results verify that the proposed methods can provide some labeling gain and compression gain without any additional computational cost.
AB - It is well known that the binary reflected Gray code (BRGC) is the optimal labeling for binary symbols with equal a priori probability. However, the BRGC is not a good candidate for those transmitted symbols without equal a priori probability. In this paper, we propose a novel constellation labeling principle and a concept of constellation compression for M-ary symbols with unequal a priori probability. The simulation results verify that the proposed methods can provide some labeling gain and compression gain without any additional computational cost.
KW - Constellation compression
KW - Constellation labeling
KW - M-ary symbols
KW - Radially natural ordering
UR - http://www.scopus.com/inward/record.url?scp=39749085815&partnerID=8YFLogxK
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AN - SCOPUS:39749085815
SN - 1109-2742
VL - 6
SP - 738
EP - 743
JO - WSEAS Transactions on Communications
JF - WSEAS Transactions on Communications
IS - 6
ER -