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RBF Network Optimization of Complex Microwave Systems Represented by Small FDTD Modeling Data Sets

机译:以小型FDTD建模数据集表示的复杂微波系统的RBF网络优化

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This paper outlines an original algorithm of neural optimization backed by three-dimensional full-wave finite-difference time-domain (FDTD) simulation and suitable for viable computer-aided design of complex microwave (MW) systems. The frequency response of an S-parameter is optimized with a decomposed radial basis function (RBF) network capable of dealing with various MW devices. The key feature of the optimization is the dynamic generation of as much FDTD data as the network needs to find a solution satisfying the constraints or the stopping criteria. Other functions contributing to the reduction of computational cost include a choice of an RBF type, radius optimization of the Gaussian RBF, optimization of the regularization parameter, etc. Performance of the algorithm is illustrated by its application to the systems, which can be adequately described only with the full-wave numerical analysis: a double waveguide window, a loaded MW oven, and a patch antenna with two long slits. In all these examples, the network demonstrates excellent generalizing capabilities with the use of relatively small data sets, and the optimized solutions are obtained within fairly reasonable time. The algorithm is shown to be advantageous over conventional gradient and nongradient local-optimization techniques because it is independent of the starting point and having the potential to find the "best" local optimum in the specified domain. Finally, parameters of FDTD simulations and the network operations influencing the computational cost of the optimization are thoroughly discussed.
机译:本文概述了一种原始的神经网络优化算法,该算法以三维全波有限差分时域(FDTD)模拟为后盾,适用于可行的复杂微波(MW)系统计算机辅助设计。 S参数的频率响应通过能够处理各种MW设备的分解径向基函数(RBF)网络进行了优化。优化的关键特征是动态生成FDTD数据,网络需要找到满足约束条件或停止条件的解决方案。有助于降低计算成本的其他功能包括选择RBF类型,高斯RBF半径优化,正则化参数优化等。该算法在系统中的应用说明了该算法的性能,可以对其进行充分描述仅在全波数值分析中:一个双波导窗口,一个装载的MW烤箱和带有两个长缝的贴片天线。在所有这些示例中,网络通过使用相对较小的数据集展示了出色的泛化能力,并且在相当合理的时间内获得了优化的解决方案。该算法显示出优于常规的梯度和非梯度局部优化技术,因为它与起点无关,并且有可能在指定域中找到“最佳”局部最优。最后,全面讨论了FDTD仿真的参数以及影响优化计算成本的网络操作。

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