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Determination of the Sensitivity of Linear Periodically-Time-Variable Circuits by the Frequency Symbolic Method

机译:频率符号法确定线性周期可变电路的灵敏度

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The notion of the sensitivity that is widely used in the multivariate analysis and the optimization of linear circuits with constant parameters is applied to linear circuits, parameters of which change over time. In this case, the sensitivity in the frequency domain is a function of not only a complex variable S, but also of time t. The adequacy of such an application in the frequency domain is shown for the case, when the transfer functions of circuit are formed approximately in the form of Fourier polynomials by the so called frequency symbolic method. Computer experiments on the calculation of the sensitivity of linear periodically-time-variable circles, performed in the system of functions MAOPCs, are presented, which is used when designing amplifiers of special purpose with low noise ratio.
机译:在多元分析和具有恒定参数的线性电路的优化中广泛使用的灵敏度概念被应用于线性电路,其参数随时间变化。在这种情况下,频域中的灵敏度不仅是复变量S的函数,而且还是时间t的函数。当通过所谓的频率符号方法将电路的传递函数近似地以傅立叶多项式的形式形成时,示出了这种应用在频域中的适当性。提出了在功能MAOPC系统中进行的计算线性周期性时变圆的灵敏度的计算机实验,该实验用于设计低噪声比的专用放大器。

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