"Symbolic transfer and numeric values"

Symbolic transfer and numeric values

Symbolic expression of transimpedance

\begin{matrix} (1) & Z_{t} = \frac{R_{L} R_{s} c_{d g X U 1} s - R_{L} R_{s} g_{m X U 1}}{R_{L} g_{o X U 1} + s^{2} (R_{L} R_{s} c_{d b X U 1} c_{g b X U 1} + R_{L} R_{s} c_{d b X U 1} c_{g s X U 1} + c_{d g X U 1} (R_{L} R_{s} c_{d b X U 1} + R_{L} R_{s} c_{g b X U 1} + R_{L} R_{s} c_{g s X U 1})) + s (R_{L} R_{s} c_{d g X U 1} g_{m X U 1} + R_{L} c_{d b X U 1} + R_{s} c_{g b X U 1} + R_{s} c_{g s X U 1} + c_{d g X U 1} (R_{L} R_{s} g_{o X U 1} + R_{L} + R_{s}) + g_{o X U 1} (R_{L} R_{s} c_{g b X U 1} + R_{L} R_{s} c_{g s X U 1})) + 1} \end{matrix}

DC gain = -9.485e+10

pole	Re [Hz]	Im [Hz]	Mag [Hz]	Q
p₁	-4.094		4.094
p₂	-1.563e+10		1.563e+10

zero	Re [Hz]	Im [Hz]	Mag [Hz]	Q
z₁	5.686e+10		5.686e+10

\begin{matrix} (2) & Z_{t} = \frac{R_{L} R_{s} g_{o X U 1} + R_{s} + s (R_{L} R_{s} c_{d b X U 1} + R_{L} R_{s} c_{d g X U 1})}{R_{L} g_{o X U 1} + s^{2} (R_{L} c_{d b X U 1} (R_{s} c_{g b X U 1} + R_{s} c_{g s X U 1}) + c_{d g X U 1} (R_{L} R_{s} c_{d b X U 1} + R_{L} (R_{s} c_{g b X U 1} + R_{s} c_{g s X U 1}))) + s (R_{L} c_{d b X U 1} + R_{s} c_{g b X U 1} + R_{s} c_{g s X U 1} + c_{d g X U 1} (R_{L} (R_{s} g_{m X U 1} + 1) + R_{s}) + g_{o X U 1} (R_{L} R_{s} c_{d g X U 1} + R_{L} (R_{s} c_{g b X U 1} + R_{s} c_{g s X U 1}))) + 1} \end{matrix}

DC gain = 1.000e+10

pole	Re [Hz]	Im [Hz]	Mag [Hz]	Q
p₁	-4.094		4.094
p₂	-1.563e+10		1.563e+10

zero	Re [Hz]	Im [Hz]	Mag [Hz]	Q
z₁	-4.308e+9		4.308e+9

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Last project update: 2022-01-13 18:09:51