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Complexity-Reduced Channel Matrix Inversion for MIMO Systems in Time-Varying Channels

机译:时变信道下MIMO系统的降低复杂度的信道矩阵求逆

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Inversion of channel matrix is required for commonly used detection schemes in multiple-input multiple-output (MIMO) systems. In time-varying fading channels, frequent matrix inversion is computationally intensive for mobile terminals operating at high data rates. Several existing papers have addressed this problem for MIMO orthogonal frequency division multiplexing systems by employing interpolation since the channel coefficients are correlated in the frequency domain. The correlation of the channel in the time domain, i.e., the channel matrices at consecutive symbol intervals vary only slightly, could also be exploited. We propose an algorithm that exploits second-order extrapolation in the time domain to lower the computational complexity of matrix inversion. While existing schemes are mainly designed for linear MIMO detection, the proposed algorithm can be applied for both non-linear detection such as ordered successive interference cancelation (OSIC) and linear detection. The proposed scheme can be efficiently implemented with only addition and integer multiplication. Simulation results of the proposed scheme applied in MIMO OSIC detection demonstrate that it can significantly reduce the matrix inversion complexity while maintaining the system performance.
机译:对于多输入多输出(MIMO)系统中常用的检测方案,需要对信道矩阵求逆。在随时间变化的衰落信道中,频繁的矩阵求逆对于以高数据速率操作的移动终端在计算上是密集的。由于信道系数在频域中相关,因此已有几篇论文已经通过采用内插法解决了MIMO正交频分复用系统的这一问题。也可以利用时域中信道的相关性,即在连续符号间隔处的信道矩阵仅稍有变化。我们提出了一种在时域中利用二阶外推法来降低矩阵求逆的计算复杂度的算法。虽然现有方案主要设计用于线性MIMO检测,但是该算法既可以应用于非线性检测,例如有序连续干扰消除(OSIC),也可以应用于线性检测。仅通过加法和整数乘法就可以有效地实现所提出的方案。将该方案应用于MIMO OSIC检测的仿真结果表明,该方案可以在保持系统性能的同时,显着降低矩阵求逆的复杂度。

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