TY - GEN
T1 - Gibbs sampling MIMO detection with maximum ratio combining
AU - Sanada, Yukitoshi
N1 - Funding Information:
V. ACKNOWLEDGMENT This work is supported in part by a Grant-in-Aid for Scientific Research (C) under Grant No.16K06366 from the Ministry of Education, Culture, Sport, Science, and Technology in Japan. The author also would like to thank to Ms. S. Lin at Fudan University for her assistance.
Publisher Copyright:
© 2017 IEEE.
PY - 2018/2/14
Y1 - 2018/2/14
N2 - In this paper, Gibbs sampling multi-input multi-output (MIMO) detection with maximum ratio combining (MRC) is proposed and it is applied to the uplink with a massive MIMO receiver. In conventional Gibbs sampling schemes, the Gibbs sampling algorithm is directly applied to received signals. When it is applied to signals with higher order modulation symbols, a stalling problem occurs. Though a random restart scheme is proposed to solve the stalling problem, it needs adaptive restart criteria that makes hard to estimate the total amount of computational complexity. In the proposed scheme, each candidate symbol is updated with a metric calculated by multiplying corresponding MRC coefficients to the received signal vector. In this case, the convergence speed of the metric for the received signals even with higher order modulation symbols improves and the complexity of metric calculation for the update of a transmit candidate symbol vector can be reduced. Numerical results obtained through computer simulation have shown that the proposed scheme reduces the number of multiplication operations by a factor of 1/6.7 when it is applied to signals modulated with QPSK. It is also shown that the proposed scheme improves the convergence speed of the metric for Eb/N0 ≥ 10dB when 16QAM symbols are transmitted. Furthermore, the proposed mixed Gibbs sampling achieves the same BER performance with smaller complexity as compared to that of a QR decomposition with M-algorithm (QRM)-maximum likelihood detection (MLD) when the number of transmit signals is more than 32.
AB - In this paper, Gibbs sampling multi-input multi-output (MIMO) detection with maximum ratio combining (MRC) is proposed and it is applied to the uplink with a massive MIMO receiver. In conventional Gibbs sampling schemes, the Gibbs sampling algorithm is directly applied to received signals. When it is applied to signals with higher order modulation symbols, a stalling problem occurs. Though a random restart scheme is proposed to solve the stalling problem, it needs adaptive restart criteria that makes hard to estimate the total amount of computational complexity. In the proposed scheme, each candidate symbol is updated with a metric calculated by multiplying corresponding MRC coefficients to the received signal vector. In this case, the convergence speed of the metric for the received signals even with higher order modulation symbols improves and the complexity of metric calculation for the update of a transmit candidate symbol vector can be reduced. Numerical results obtained through computer simulation have shown that the proposed scheme reduces the number of multiplication operations by a factor of 1/6.7 when it is applied to signals modulated with QPSK. It is also shown that the proposed scheme improves the convergence speed of the metric for Eb/N0 ≥ 10dB when 16QAM symbols are transmitted. Furthermore, the proposed mixed Gibbs sampling achieves the same BER performance with smaller complexity as compared to that of a QR decomposition with M-algorithm (QRM)-maximum likelihood detection (MLD) when the number of transmit signals is more than 32.
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U2 - 10.1109/PIMRC.2017.8292198
DO - 10.1109/PIMRC.2017.8292198
M3 - Conference contribution
AN - SCOPUS:85045277170
T3 - IEEE International Symposium on Personal, Indoor and Mobile Radio Communications, PIMRC
SP - 1
EP - 5
BT - 2017 IEEE International Symposium on Personal, Indoor and Mobile Radio Communications
PB - Institute of Electrical and Electronics Engineers Inc.
T2 - 28th Annual IEEE International Symposium on Personal, Indoor and Mobile Radio Communications, PIMRC 2017
Y2 - 8 October 2017 through 13 October 2017
ER -