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Modeling of Reverberant Radio Channels Using Propagation Graphs

机译:使用传播图建模混响无线电信道

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In measurements of in-room radio channel responses, an avalanche effect can be observed: earliest signal components, which appear well separated in delay, are followed by an avalanche of components arriving with increasing rate of occurrence, gradually merging into a diffuse tail with exponentially decaying power. We model the channel as a propagation graph in which vertices represent transmitters, receivers, and scatterers, while edges represent propagation conditions between vertices. The recursive structure of the graph accounts for the exponential power decay and the avalanche effect. We derive a closed-form expression for the graph's transfer matrix. This expression is valid for any number of interactions and is straightforward to use in numerical simulations. We discuss an example where time dispersion occurs only due to propagation in between vertices. Numerical experiments reveal that the graph's recursive structure yields both an exponential power decay and an avalanche effect.
机译:在室内无线信道响应的测量中,可以观察到雪崩效应:最早的信号成分(在延迟中表现为很好地分离),随后是雪崩成分,其出现率不断增加,并以指数方式逐渐合并成扩散尾衰减功率。我们将信道建模为传播图,其中顶点表示发射器,接收器和散射器,而边沿表示顶点之间的传播条件。图的递归结构说明了指数幂衰减和雪崩效应。我们导出图的传递矩阵的闭式表达式。该表达式对于任何数量的交互都是有效的,并且可以直接在数值模拟中使用。我们讨论一个仅在顶点之间传播而导致时间分散的示例。数值实验表明,该图的递归结构既产生指数幂衰减又产生雪崩效应。

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