基于导频序列的大规模MIMO无线通信网络强导频污染信道估计

Jamal Amadid, Zakaria El Ouadi, L. Wakrim, Asma Khabba, A. Zeroual
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引用次数: 3

摘要

这项工作提供了一个直接的信道估计器,以克服在时分双工(TDD)协议下运行的多单元(MC)大规模多输入多输出(M-MIMO)系统的最小均方误差估计器(MMSEE)提供的不切实际的特性。此外,本工作旨在研究和分析各种情况下的理想最小二乘估计器(LSE)、当前理想MMSEE和最大似然估计器(MLE),并考虑到导频污染(PC)问题。本研究使用均方误差(MSE)来比较和评估所研究的估计器的性能。传统的LSE在高干扰水平下的性能最差,因为它受PC的影响很大。尽管MMSEE在许多文献研究中取得了更高的准确性。然而,MMSEE依赖于一个不切实际的假设,这可以解释为完全了解小区间大规模衰落(LSF)系数在实际使用中是一个不切实际的假设。引入了建议的估计器(即MLE)来克服MMSEE所基于的不可用特性。此外,引入了MLE,使其具有比LSE更高的性能。此外,我们研究了LSF系数的一个场景(即LSF取决于用户与其服务基站(BS)的距离),以此来断言我们的分析。分析、模拟和近似的结果提供给MLE来确认我们的研究,而分析和模拟的结果提供给LSE和MMSEE来断言所提出的理论表达式。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Pilot Sequence-based Channel Estimation in Massive MIMO wireless communication networks under strong Pilot Contamination
This work provides a straightforward channel estimator to overcome an unrealistic property provided by Minimum Mean Square Error Estimator (MMSEE) for Multi-Cell (MC) Massive Multiple-Input Multiple-Output (M-MIMO) systems operating under Time-Division Duplex (TDD) protocol. Besides, this work is in purpose to study and analyze the current ideal Least-Squares Estimator (LSE), the current ideal MMSEE, and the Maximum Likelihood Estimator (MLE) under various circumstances and considering under Pilot Contamination (PC) problems. This work compared and evaluate the performance of the studied estimators using the metric Mean Square Error (MSE). The traditional LSE provides the worst performance under a high interference level since it is considerably affected by PC. In spite of the greater accuracy achieved by MMSEE in many studies in the literature. However, the MMSEE is relying on an unrealistic assumption, which can be explained by the complete knowledge of among cell large-scale fading (LSF) coefficients as an unrealistic hypothesis in practical use. The suggested estimator (i.e., the MLE) is introduced to overcome the unusable property on which the MMSEE is based. Besides, the MLE is introduced to provides higher performance than LSE. Furthermore, we investigate a scenario of LSF coefficient (i.e., a LSF depends on the distance at which the user is located from its serving Base Station (BS)), wherewith we assert our analysis. An analytical, simulated, and approximated, results are provided for MLE to affirm our study, whereas analytical and simulated results are given for both LSE and MMSEE to assert the presented theoretical expressions.
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