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Classification Algorithms and Deep Embedded Learning for Solving Sparse Inverse Linear Problem in Massive MIMO Systems

机译:分类算法和深嵌入学习,用于解决大规模MIMO系统中稀疏逆线性问题的分类

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In massive MIMO systems, base stations (BSs) may deploy a large number of antennas. When the system operates in a frequency-division-duplex (FDD) mode, the extensive number of antennas poses a significant challenge to the channel estimation in the downlink of the communication system. One option is to explore the possible underlying channel structure whereby the high-dimensional channel vector admits a low-dimensional (sparse) representation in some basis or dictionary. In this paper, we investigate the possibility to provide compressed (sparse) channel representation by performing clustering techniques for complex data elements. For this purpose we evaluate the performance of two algorithms: The first one is an adaptation of the classic k-means algorithm. The second one is a non-parametric method based on deep embedded clustering. The compressed channel representation may be seen as an alternative to methods based on compressed channel feedback, with the difference that the channel compression takes place directly in the domain of the low-dimensional channel representation.
机译:在大规模的MIMO系统中,基站(BSS)可以部署大量天线。当系统以频分 - 双工(FDD)模式操作时,广泛数量的天线对​​通信系统的下行链路中的信道估计构成了重大挑战。一种选择是探索可能的基础信道结构,由此高维信道矢量在某些基础或字典中承认低维(稀疏)表示。在本文中,我们调查通过对复杂数据元素执行聚类技术来提供压缩(稀疏)信道表示的可能性。为此目的,我们评估两个算法的性能:第一个是经典k均值算法的适应。第二个是基于深嵌入式聚类的非参数方法。压缩信道表示可以被视为基于压缩信道反馈的方法的替代方法,其差异是,信道压缩直接在低维信道表示的域中进行。

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