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Optimum Linear Block Precoding for Multi-Point Cooperative Transmission with Per-Antenna Power Constraints

机译:具有每个天线功率约束的多点协作传输的最佳线性块预编码

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摘要

Using cyclic prefix (CP), the transmission schemes, orthogonal frequency-division multiplexing (OFDM), single carrier block transmission, and time reversal, can be unified as linear block precoding. Considering frequency-selective channels, this paper studies linear block precoding for CP-based multi-point transmission with per—antenna power constraints (PAPCs) under capacity maximization and mean-square-error (MSE) minimization criteria. We show that, the optimal precoders for both criteria could be, but not necessarily, in the form of OFDM transmission (i.e., an inverse discrete fourier transformation (IDFT) matrix multiplying a complex diagonal matrix). Based on the optimal precoder structure, the two problems are simplified to two matrix—free optimization problems for which we prove strong duality holds. Moreover, it is shown that the dual problems can be equivalent to two unconstrained convex optimization problems. Efficient optimum precoding algorithms are proposed for both problems. Simulation results show that the maximum capacity (or minimum MSE) in the PAPC case almost coincides with that in the sum power constraint (SPC) case when the power budgets for each antenna are equal, but a capacity (or MSE) gap exists between the two power constraint cases when the power budgets for each antenna are different.
机译:使用循环前缀(CP),可以将传输方案,正交频分复用(OFDM),单载波块传输和时间反转统一为线性块预编码。考虑到频率选择信道,本文研究了在容量最大化和均方误差(MSE)最小化准则下,基于逐天线功率限制(PAPC)的基于CP的多点传输的线性块预编码。我们表明,这两个准则的最佳预编码器可以但不一定是OFDM传输的形式(即,将离散对角矩阵乘以逆离散傅立叶变换(IDFT)矩阵)。基于最佳预编码器结构,这两个问题被简化为两个矩阵,这是我们证明强大对偶性的自由优化问题。而且,表明对偶问题可以等效于两个无约束凸优化问题。针对这两个问题,提出了一种有效的最佳预编码算法。仿真结果表明,当每个天线的功率预算相等时,PAPC情况下的最大容量(或最小MSE)几乎与总功率约束(SPC)情况下的最大容量(或最小MSE)重合,但是两个天线之间的容量(或MSE)差距存在。每个天线的功率预算不同时,会出现两种功率约束情况。

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