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Solid-State Devices & Circuits 11. CE Amplifiers at High Frequencies

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Presentation on theme: "Solid-State Devices & Circuits 11. CE Amplifiers at High Frequencies"— Presentation transcript:

1 Solid-State Devices & Circuits 11. CE Amplifiers at High Frequencies
ECE 342 Solid-State Devices & Circuits 11. CE Amplifiers at High Frequencies Jose E. Schutt-Aine Electrical & Computer Engineering University of Illinois

2 BJT Capacitances Base: Diffusion Capacitance: Cde (small signal)
where Qn is minority carrier charge in base where tF is the forward transit time (time spent crossing base)

3 BJT Capacitances Base-emitter junction capacitance:
Cjeo is Cje at 0 V. Voe is EBJ built in voltage ~ 0.9 V

4 BJT Capacitances In hybrid pi model, Cde+Cje=Cp
Collector-base junction capacitance Cmo is Cm at 0 V. Voc is CBJ built in voltage ~ 0.9 V Cp is around a few tens of pF Cm is around a few pF

5 High-Frequency Hybrid-p Model

6 CE - Three Frequency Bands

7 CE High-Frequency Model

8 CE High-Frequency Model

9 CE High-Frequency Model

10 CE High-Frequency Model

11 Bipolar Miller Effect The left hand side of the circuit at XX’ knows the existence of Cm only through the current Im  replace Cm with Ceq from base to ground

12 Bipolar Miller Effect

13 Bipolar Miller Effect

14 Bipolar Miller Effect (cont’)

15 Short-Circuit Current Gain

16 Short-Circuit Current Gain (Cont’)
Define hfe as short-circuit current gain

17 Short-Circuit Current Gain (con’t)
Define hfe has a single pole (or STC) response. Unity gain bandwidth is for: In some cases, if Cm is known, then

18 Short-Circuit Current Gain (con’t)
From which we get

19 BJT-CE – Miller Effect – Exact Analysis

20 BJT-CE – Miller Effect – Exact Analysis

21 BJT-CE – Miller Effect – Exact Analysis
We neglect the terms in s2 since Miller If we multiply through by

22 BJT-CE – Miller Effect – Exact Analysis
If Ri = 0


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