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Numerical noise analysis for nonlinear circuits with a periodic large signal excitation including cyclostationary noise sources

机译:具有周期性大信号激励的非线性电路的数值噪声分析,包括循环平稳噪声​​源

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摘要

A numerical small signal noise analysis method for nonlinear circuits with a periodic large signal excitation, e.g. mixer circuits and switching circuits, is proposed. For small signal input responses, these nonlinear circuits are modeled as their linear periodic time-varying circuits. First, a numerical calculation method for the time-varying transfer function of a linear periodic time-varying circuit is described. Next, a noise analysis method is proposed for these circuits which contain noise sources modeled as cyclostationary random processes. Thermal noise and shot noise in the presence of periodic large signal excitation are modeled as cyclostationary random processes, each of which is modeled as a set of stationary random processes in continuous time. Aliasing components folded back to the baseband from high-frequency bands are calculated, and their powers are accumulated until their contributions become negligible. Simulated noise figures closely matched the measured values.
机译:具有周期性大信号激励的非线性电路的数字小信号噪声分析方法,例如提出了混频电路和开关电路。对于小信号输入响应,这些非线性电路被建模为其线性周期性时变电路。首先,描述用于线性周期性时变电路的时变传递函数的数值计算方法。接下来,针对这些电路提出了一种噪声分析方法,这些电路包含建模为循环平稳随机过程的噪声源。在存在周期性大信号激励的情况下,热噪声和散粒噪声被建模为循环平稳随机过程,每个过程都被建模为连续时间中的一组固定随机过程。计算从高频频带折回到基带的混叠分量,并累积其功率,直到其贡献可忽略不计为止。模拟噪声系数与测量值非常匹配。

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