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Closed-Form Formulas for Predicting the Nonlinear Behavior of All-Pole Bandpass Filters

机译:预测全极带通滤波器非线性行为的闭式公式

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摘要

The nonlinear behavior of the all-pole passive bandpass filters close to their center frequency is studied using first-order approximations. The focus of this study is on approximate calculation of third-order intermodulations through an iterative process, and it is shown that it can be generalized to higher order effects. Nonlinearities in both resonators and inverters are considered. Simple formulas are given to calculate the effect of individual elements in the overall response in lossless and lossy filters. It is shown that the presence of loss will increase the third-order intermodulation intercept point of the filter, while it usually decreases the output third-order intercept point. In comparison to the nonlinear resonators, the relative effect of nonlinear inverters is larger; however, the losses of the inverters are found to have a smaller effect on the nonlinear response. Finally, simple formulas are given to predict the changes in the center frequency due to the reactive effects of the nonlinearities. In all cases, the analytical results are verified through comparison with harmonic balance simulations.
机译:使用一阶近似研究了全极点无源带通滤波器接近其中心频率的非线性行为。这项研究的重点是通过迭代过程对三阶互调进行近似计算,结果表明可以将其推广到高阶效应。考虑了谐振器和逆变器中的非线性。给出了简单的公式来计算无损和有损滤波器中各个元素对整体响应的影响。结果表明,损耗的存在会增加滤波器的三阶互调截点,而通常会降低输出三阶交调点。与非线性谐振器相比,非线性逆变器的相对影响更大。然而,发现逆变器的损耗对非线性响应的影响较小。最后,给出了简单的公式来预测由于非线性的电抗效应而引起的中心频率的变化。在所有情况下,通过与谐波平衡仿真进行比较来验证分析结果。

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