Question is:how much can one stretch a BJT
in pulsed mode before it lets the magic smoke go?
I sorta tried to figure out and it seems that it may work beyond
the SOA specified for continuous DC, but... maybe I'm wrong, please do tell me if so.
Ok, to make the thing more concrete, let's say a
2N5551 in a circuit like that:
The input is square pulses, with a 50% duty cycle, assume D1 ideal and don't mind if I'm just dumping the capacitor (normally, used as a bootstrap to switch on the upper side NMOS). I'll assume the max frequency being low enough to allow a 99% charge on C1 (period would be 2*R1*C1, letting C1 charge in 5*R1*C1).
At input up, assuming saturation, the max current through Q1 will be (ignoring V
ce(sat)) 12V/10R=1.2A - twice over the rated
continuous max I
c current for 2N5551.
However, the max power rating (Total Device Dissipation on page 2) is 625mW. With a V
ce(sat) of 0.35V, 1.2A, I'll have a max power per cycle of 0.42W, which is comfortable less than the rated max. Besides, the current goes with Vcc/R*exp(-t/(R1*C1)), which means the instant power to dissipate decays - after log(2)=0.69*R1*C1, the current through Q1 goes below the max rated currents for DC and will stay there for the rest of 9.3*R1*C1 (up to 10*R1*C1). That is,
iff Q1 survive repeated surges.
True, Q1 should get hotter, with the "Thermal Resistance, Junction to Ambient" (page 2) of 200C/W, 0.42W should go with 84C over the ambient temperature, but the transistor is rated up to 175C so it
should handle it OK.
(generally, the V
ce(sat) goes down with increased temperature, while the h
FE goes up - the latter has even a diagram at page 4. So what worked when cool should work when hot as well).
Now, the R1 resistor. The max power through it will be 144/10=14.4W. But... the current is not continuous, goes with an I0*exp(-t/(R1*C1)). Which means the R11 will have to dissipate Vcc
2/R1*exp(-2*t/(R1*C1)). Making the average over 5*R1*C1 (the time in which R1 is active):
* the total energy dissipated in 5*R1*C1 is Vcc
2/R1*(1/2-exp(-10)/2)=(144/10)/2=7.2 J
* the average power is 7.2 J/5 = 1.44W - under the 3W rating.
(and then other 5*R1*C1 of inactivity, R1 may cool a bit before the next surge).
So, I'd expect R1 to get warmish, but not quite hot.
Iff the above is correct and neither Q1 or R1 goes vapours, then a switching freq of 1/(10*R1*C1) = 178kHz should be possible.
Before I'll get my hands and try it, what do you think, can Q1/R1 withstand the abuse?