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Oscillator Stability Analysis

机译:振荡器稳定性分析

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摘要

There is a widespread belief that the stability of oscillators can be determined by the following criterion: "When the phase of the transfer function is zero and the magnitude (at the same frequency) is larger than one, then the system is unstable." For the circuit shown in Figure 1, this criterion is usually presented as two equations: arg(S_n) = -arg(S_r) (1) |S_n S_r| > 1 (2) where S_n = reflection coefficient of the circuits active part S_r = reflection coefficient of the resonator Moreover, Equations 1 and 2 are commonly related to the following steady-state oscillation conditions equations: arg(S_n) = -arg(S_r) (3) |S_n S_r| = 1 (4) Both sets of equations have been widely cited and incorporated in many software packages.
机译:人们普遍认为,振荡器的稳定性可以通过以下标准来确定:“当传递函数的相位为零且幅度(在相同频率下)大于1时,则系统不稳定。”对于图1所示的电路,该标准通常表示为两个方程式:arg(S_n)= -arg(S_r)(1)| S_n S_r | > 1(2),其中S_n =电路活动部分的反射系数S_r =谐振器的反射系数此外,公式1和2通常与以下稳态振荡条件公式相关:arg(S_n)= -arg(S_r )(3)| S_n S_r | = 1(4)两组方程式已被广泛引用并包含在许多软件包中。

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