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Envelope analysis of nonlinear electronic circuits based on harmonic balance method

机译:基于谐波平衡法的非线性电子电路的包络分析

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We propose here a Spice-oriented envelope analysis based on the HB (harmonic balance) method, where Fourier coefficients are assumed to be slowly varying. The Fourier expansions of nonlinear devices are executed by MATLAB in the symbolic forms. In this time, the nonlinearities need to be approximated by the polynomial functions. The determining equation of the HB method is formulated as Sine-Cosine circuit in the form of schematic diagram using ABMs (analog behavior models) of Spice. Each sub-circuit corresponding to the higher harmonic component is almost the same circuit topology as the original one and has dynamic elements such as capacitors and inductors. The Sine-Cosine circuit can be solved by the transient analysis of Spice. Thus, our method is rather a symbolic approach in the meaning that the HB determining equation is given by the schematic diagram of Spice. Our method can be easily applied to the analysis of middle order of nonlinear communication circuits such as mixers and amplitude modulators and to the analysis of interesting phenomena in the nonlinear oscillations. After many simulation experiments, the results show that our envelope analysis is about 50 times faster than the direct transient analysis.
机译:我们在此提出一种基于HB(谐波平衡)方法的面向香料的包络分析,其中傅里叶系数被假定为缓慢变化。 MATLAB以符号形式执行非线性设备的傅立叶展开。此时,非线性需要通过多项式函数来近似。 HB方法的确定方程式是使用Spice的ABM(模拟行为模型)以示意图的形式表示为正弦余弦电路。每个对应于高次谐波分量的子电路几乎都与原始子电路相同,并且具有动态元素,例如电容器和电感器。正弦余弦电路可以通过Spice的瞬态分析来解决。因此,我们的方法是一种象征性的方法,其含义是HB确定方程式由Spice的示意图给出。我们的方法可以轻松地用于分析诸如混频器和幅度调制器之类的非线性通信电路的中阶,以及分析非线性振荡中有趣现象的方法。经过许多模拟实验,结果表明我们的包络分析比直接瞬态分析快约50倍。

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