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Asymptotic Expansion of the Reciprocity Integral in a Bidirectional Ray-Tracing Approach

机译:双向射线追踪法中互易积分的渐近展开

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Bidirectional ray-tracing launches rays from both the transmitter and the receiver sites, where the transfer function between the antennas can be computed by evaluating a reciprocity interaction integral. In this work, an asymptotic expansion approach for the evaluation of this interaction integral is introduced and discussed. By using an oscillatory integral representation and high-frequency assumptions, it is shown that the stationary phase approximation yields a simple algebraic expression for the result of the integral. Thus, the evaluation of the reciprocity integral becomes much more straightforward without any significant decline in terms of accuracy. The strong dependency between computation time and operating frequency is mostly avoided, in contrast to the traditional integration approaches. As a result, substantial speed-up factors can be achieved. Numerical results demonstrate the merits of this approach.
机译:双向射线追踪从发射器和接收器站点发出射线,可以通过评估互易相互作用积分来计算天线之间的传递函数。在这项工作中,介绍并讨论了用于评估此相互作用积分的渐近展开方法。通过使用振荡积分表示法和高频假设,证明了平稳相位逼近可以得出积分结果的简单代数表达式。因此,互易积分的评估变得更加简单明了,而准确性没有任何明显的下降。与传统的集成方法相比,大多数情况下可以避免计算时间和工作频率之间的强依赖性。结果,可以实现显着的加速因子。数值结果证明了这种方法的优点。

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