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A Framework for Training-Based Estimation in Arbitrarily Correlated Rician MIMO Channels With Rician Disturbance

机译:具有Rician干扰的任意相关Rician MIMO信道中基于训练的估计框架

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摘要

In this paper, we create a framework for training-based channel estimation under different channel and interference statistics. The minimum mean square error (MMSE) estimator for channel matrix estimation in Rician fading multi-antenna systems is analyzed, and especially the design of mean square error (MSE) minimizing training sequences. By considering Kronecker-structured systems with a combination of noise and interference and arbitrary training sequence length, we collect and generalize several previous results in the framework. We clarify the conditions for achieving the optimal training sequence structure and show when the spatial training power allocation can be solved explicitly. We also prove that spatial correlation improves the estimation performance and establish how it determines the optimal training sequence length. The analytic results for Kronecker-structured systems are used to derive a heuristic training sequence under general unstructured statistics.
机译:在本文中,我们为不同信道和干扰统计下的基于训练的信道估计创建了一个框架。分析了用于Rician衰落多天线系统中信道矩阵估计的最小均方误差(MMSE)估计器,尤其是最小化训练序列的均方误差(MSE)的设计。通过考虑噪声和干扰以及任意训练序列长度的组合的Kronecker结构系统,我们收集并归纳了框架中的一些先前结果。我们阐明了实现最佳训练序列结构的条件,并说明何时可以明确解决空间训练权分配问题。我们还证明了空间相关性可以提高估计性能,并确定其如何确定最佳训练序列长度。 Kronecker结构化系统的分析结果用于推导一般非结构化统计下的启发式训练序列。

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