作者: Xinyu Gao , Zhaocheng Wang , Linglong Dai , Shuangfeng Han , Chih-Lin I
DOI:
关键词: Transmitter power output 、 Spatial correlation 、 MIMO 、 Rayleigh fading 、 Mathematics 、 Mathematical optimization 、 Precoding 、 Communication channel 、 Zero-forcing precoding 、 Rate of convergence 、 Algorithm
摘要: Linear precoding techniques can achieve near- optimal capacity due to the special channel property in down- link massive MIMO systems, but involve high complexity since complicated matrix inversion of large size is required. In this paper, we propose a low-complexity linear scheme based on Gauss-Seidel (GS) method. The proposed capacity-approaching performance classical schemes an iterative way without inversion, which reduce overall by one order magnitude. guarantee GS-based analyzed from following three aspects. At first, prove that satisfies transmit power constraint. Then, enjoys faster convergence rate than recently Neumann-based precoding. last, achieved quantified, reveals converges with increasing number BS antennas. To further accelerate and complexity, zone-based initial solution precoding, much closer final traditional solution. Simulation results demonstrate outperforms Neumann- achieves exact only small iterations both Rayleigh fading channels spatially correlated channels.