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Three-dimensional geometrical channel modeling with different scatterer distributions

机译:具有不同散射体分布的三维几何通道建模

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The problem of three dimensional (3D) stochastic geometrically-based channel modeling with non-uniform scatterer distributions is addressed for multistory indoor environments. To this end, we consider a geometrical channel model, where scatterers are assumed to be Gaussian or Rayleigh distributed about the receiver within a spheroid having the transmitter and the receiver located at its focal points. Closed-form expressions are obtained for the joint and marginal probability density functions (PDFs) of the angle of arrival (AOA) in both the elevation and azimuth planes and the time of arrival (TOA). The analytically-derived PDFs of the AOA and TOA obtained for Gaussian and Rayleigh scatterer distributions are compared against those obtained from ray-tracing simulation of a typical indoor office environment. The standard deviation values of Gaussian and Rayleigh scatterer distributions are chosen to provide the best possible approximation to the PDFs of the AOA and the TOA obtained from simulation. Our results clearly indicate that the analytically-derived PDFs of the AOA and the TOA for Gaussian and Rayleigh scatterer distributions are in much closer agreement with those obtained from ray-tracing simulation than for uniform scatterer distribution.
机译:对于多层室内环境,解决了具有非均匀散射体分布的基于三维的随机(3D)基于几何的通道建模问题。为此,我们考虑一个几何信道模型,其中散射体假定为高斯或瑞利分布在一个球体周围的接收器上,该球体的发射器和接收器位于其焦点处。对于仰角和方位角中到达角(AOA)和到达时间(TOA)的联合和边际概率密度函数(PDF),获得了封闭形式的表达式。将获得的针对高斯和瑞利散射体分布的AOA和TOA的解析得出的PDF与通过典型的室内办公环境的光线跟踪仿真获得的PDF进行比较。选择高斯和瑞利散射体分布的标准偏差值,以提供对通过仿真获得的AOA和TOA的PDF的最佳近似值。我们的结果清楚地表明,对于高斯和瑞利散射体分布,AOA和TOA的解析派生PDF与通过射线追踪模拟获得的相近,而不是均匀散射体分布。

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