Defennder said:
Having read your entire post I must say I am confused as to your actual stand on this. For one thing the gate current Ig is always zero for a MOSFET. Secondly, it isn't incorrect to think of a BJT as a voltage-controlled current source and in fact this is done in 2nd year electronics classes. The convention for BJTs as current controlled device and MOSFETs as voltage controlled sources stems from the fact that the gate for a FET is electrically insulated while the BJT has no electrically insulated components. I would appreciate if you could provide a source which quotes the semi-conductor manuacturers as characterising BJTs and FETs as current-controlled devices.
Furthermore I quote the following from my textbook on semiconductor physics:
Based on what you have written above, you may wish to contact the author to address this seemingly egregious error.
Ok, let's start here: "one thing the gate current Ig is always zero for a MOSFET".
I don't know where to start. Have you ever used FETs at frequencies in the 100's or even 10's of kHz? Switched mode power supplies and motor drivers come to mind as examples. To toggle a MOSFET from on to off rapidly requires substantial gate current if losses are to remain low so that the device won't overheat. The Ig in a MOSFET is NEVER ZERO! Who says otherwise! Without Ig, the Vgs cannot change. In a capacitor, which is what a MOSFET gate-source terminals present, the familiar relation is ever present:
i = C*dv/dt. So, Vgs will not change unless Ig is non-zero. Case closed. You have no position at all. In fact, the unity gain frequency of a MOSFET, aka transition frequency "ft", is defined as that frequency where id = ig. The small signal drain current id equals the small signal gate current ig. The "current gain" is unity at said freq.
I didn't say FETs were current controlled. At the macro level I said FETs are voltage controlled.
As far as your text is concerned, the hybrid-pi bjt model uses a resistor r_pi to model the b-e junction. In the small signal mode this is permissable. The gross non-linear b-e junction relationship can be linearized for *small* changes. The value of r_pi is simply hfe/gm, where hfe is the ac beta, and gm = Ic/Vt, where Ic is the dc value of collector current, and Vt is the thermal voltage kT/q. But by definition r_pi = v_pi/ib, and hfe = ic/ib. Thus ic = gm*vbe and ic = hfe*ib are equivalent. The gm*vbe is simply (ic/vbe)*(vbe/ib) = ic/ib which equals hfe.
Thus for *small signal* operation, we may compute the signal portion of ic as either "gm*vbe* (voltage controlled or referenced), or "hfe*ib" (current controlled/referenced). This duality is valid only in small signal mode. In large signal mode, "gm" changes as Ic undergoes large swings. The "gm" concept is valid only for very small vbe swings, 100's of microvolts.
The voltage referenced approach is generally used in small signal mode for good reason. The input source to a bjt stage is usually a constant voltage type. The output is generally constant voltage (low Z). The feedback is generally "voltage feedback". Hence when we set up the hybrid pi circuit equivalent, computing parameters based on voltage rather thasn current is usually the norm as common input devices are voltage sources and the amp is usually a constant voltage source itself with voltage feedback. Computing in terms of current should give the same numeric result. Since r_pi is defined as hfe/gm, the relation is valid for constant gm. As ic deviates from Ic, gm changes. If the deviation is small, gm is almost constant and gm*vbe = ic = hfe*ib. Thus voltage control and current control are perfectly equivalent in this narow case as a pure resistor has a linear i-v relation.
Your text is valid under narrow conditions, i.e. small signal mode. When using a bjt in large signal mode, you never control Ic by connecting a constant low-Z voltage source directly across the b-e terminals. The bjt would be incinerated.
It's lunch time. Later I'll send quoted from semi mfr's who affirm what I've said. Actually, my position is based on their teachings. I agree with them , not the other way around. BR.
Claude