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Linear Transceiver Design for Interference Alignment: Complexity and Computation

机译:用于干扰对准的线性收发器设计:复杂性和计算

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Consider a multiple input-multiple output (MIMO) interference channel where each transmitter and receiver are equipped with multiple antennas. An effective approach to practically achieving high system throughput is to deploy linear transceivers (or beamformers) that can optimally exploit the spatial characteristics of the channel. The recent work of Cadambe and Jafar (IEEE Trans. Inf. Theory, vol. 54, no. 8) suggests that optimal beamformers should maximize the total degrees of freedom and achieve interference alignment in the high signal-to-noise ratio (SNR) regime. In this paper we first consider the interference alignment problem without channel extension and prove that the problem of maximizing the total achieved degrees of freedom for a given MIMO interference channel is NP-hard. Furthermore, we show that even checking the achievability of a given tuple of degrees of freedom for all receivers is NP-hard when each receiver is equipped with at least three antennas. Interestingly, the same problem becomes polynomial time solvable when each transmit/receive node is equipped with no more than two antennas. We also propose a distributed algorithm for transmit covariance matrix design that does not require the DoF tuple preassignment, under the assumption that each receiver uses a linear minimum mean square error (MMSE) beamformer. The simulation results show that the proposed algorithm outperforms the existing interference alignment algorithms in terms of system throughput.
机译:考虑一个多输入多输出(MIMO)干扰信道,其中每个发射机和接收机都配备有多个天线。实际实现高系统吞吐量的有效方法是部署可以最佳利用信道空间特性的线性收发器(或波束形成器)。 Cadambe和Jafar的最新工作(IEEE Trans。Inf。Theory,第54卷,第8期)表明,最佳波束形成器应使总自由度最大化,并在高信噪比(SNR)下实现干扰对准。政权。在本文中,我们首先考虑没有信道扩展的干扰对准问题,并证明对于给定的MIMO干扰信道,使总的实现自由度最大化的问题是NP-难的。此外,我们表明,即使每个接收器都配备至少三个天线,甚至检查所有接收器的给定元组自由度的可实现性也是NP-难的。有趣的是,当每个发射/接收节点配备的天线不超过两个时,相同的问题变得可以解决多项式时间。在每个接收器都使用线性最小均方误差(MMSE)波束形成器的假设下,我们还提出了一种不需要DoF元组预分配的用于发送协方差矩阵设计的分布式算法。仿真结果表明,该算法在系统吞吐量方面优于现有的干扰对准算法。

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