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首页> 外文期刊>IEEE Transactions on Vehicular Technology >Mixed Near-Field and Far-Field Source Localization Based on Exact Spatial Propagation Geometry
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Mixed Near-Field and Far-Field Source Localization Based on Exact Spatial Propagation Geometry

机译:基于精确空间传播几何的混合近场和远场源定位

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The large-scale multiple-input-multiple-output (MIMO), also known as massive MIMO, is one of the key techniques for the fifth-generation (5 G) mobile communications. Due to large-scale antenna systems equipped at the basestations, the user-basestation distance in massive MIMO systems may be within the so-called Rayleigh distance. This would cause challenges in developing algorithms for user localization, because both near-field (NF) and far-field (FF) sources (users) may coexist. To solve this problem, most of existing algorithms are based on a simplified source-sensor spatial model, where the sensor-magnitude is assumed to be equal and the spatial phase is approximated by the Taylor polynomial. In contrast, a new algorithm based on the exact spatial geometry is developed, where no model simplification is made. The new algorithm is termed as MIxed Localization using the Exact model (MILE) in that it sets up a unified (non-approximation) model framework to the problem under consideration, and solves this problem in a mathematically quite simple manner. In fact, the MILE has the following three important advantages: (1) it is not restricted to exploit equally spaced arrays, (2) it can accommodate any arbitrary propagation loss, and (3) it does not suffer the model mismatch caused performance loss. All these advantages are not offered by current state-of-the-art techniques. The matlab codes for replication of the results in this study are available at: https://github.com/jinhesjtu/MILE.git.
机译:大规模的多输入多输出(MIMO)也称为大规模MIMO,是第五代(5g)移动通信的关键技术之一。由于在基站上配备的大型天线系统,大规模MIMO系统中的用户基础距离可以在所谓的瑞利距离内。这将对开发用户本地化的算法造成挑战,因为近场(NF)和远场(FF)源(用户)都可以共存。为了解决这个问题,大多数现有算法基于简化的源传感器空间模型,其中假设传感器幅度是相等的,并且空间阶段由泰勒多项式近似。相反,开发了一种基于精确空间几何形状的新算法,其中没有进行模型简化。新算法使用精确模型(英里)称为混合本地化,因为它将统一(非近似)模型框架设置为正在考虑的问题,并以数学上非常简单的方式解决此问题。事实上,英里有以下三个重要的优势:(1)不限于开采等间隔的阵列,(2)它可以适应任何任意传播损失,(3)它不会遭受模型不匹配导致性能损失。目前最先进的技术不提供所有这些优点。用于复制本研究结果的MATLAB代码可用于:https://github.com/jinhesjtu/mile.git。

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