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Novel Decomposition Technique on Rational-Based Neuro-Transfer Function for Modeling of Microwave Components

机译:基于Rational的神经传递函数的新型分解技术用于微波成分建模

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摘要

The rational-based neuro-transfer function (neuro-TF) method is a popular method for parametric modeling of electromagnetic (EM) behavior of microwave components. However, when the order in the neuro-TF becomes high, the sensitivities of the model response with respect to the coefficients of the transfer function become high. Due to this high-sensitivity issue, small training errors in the coefficients of the transfer function will result in large errors in the model output, leading to the difficulty in training of the neuro-TF model. This paper proposes a new decomposition technique to address this high-sensitivity issue. In the proposed technique, we decompose the original neuro-TF model with high order of transfer function into multiple sub-neuro-TF models with much lower order of transfer function. We then reformulate the overall model as the combination of the sub-neuro-TF models. New formulations are derived to determine the number of sub-models and the order of transfer function for each sub-model. Using the proposed decomposition technique, we can decrease the sensitivities of the overall model response with respect to the coefficients of the transfer function in each sub-model. Therefore, the modeling approach using the proposed decomposition technique can increase the modeling accuracy. Two EM parametric modeling examples are used to demonstrate the proposed decomposition technique.
机译:基于Rational的神经传递函数(Neuro-TF)方法是微波成分的电磁(EM)行为的参数建模的普遍方法。然而,当Neuro-Tf的顺序变高时,模型响应相对于传递函数的系数的敏感度变高。由于这种高灵敏度问题,传递函数系数的小训练误差将导致模型输出中的大错误,从而导致训练神经TF模型。本文提出了一种解决这种高灵敏度问题的新分解技术。在所提出的技术中,我们将原始神经TF模型用大量传递函数分解为多个子神经TF模型,传递函数远下降得多。然后,我们将整体模型重构为子神经TF模型的组合。导出新配方以确定每个子模型的子模型数量和传递函数的顺序。使用所提出的分解技术,我们可以减少关于每个子模型中传递函数的系数的整体模型响应的敏感性。因此,使用所提出的分解技术的建模方法可以提高建模精度。两个EM参数建模示例用于展示所提出的分解技术。

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