N
Neil Preston
Guest
How might I ascertain the optimum power rating of the resistor in a triac
snubber with an inductive load?
Let's assume worst case PF=0. The last 90 degrees of the alternation dumps
through the resistor into the capacitor. If we assume a large capacitor, the
entire voltage appears across the resistor for 1/240 of a second.
For example, using AC 120Vrms/170Vpk and 170 ohms restance with a
sufficiently large capacitor (1 uF?) to make it negligible:
If this were a continuously applied sine wave, the average power P=E^2/R
would be 170W. However, this energy is only delivered to the resistor for
1/4 cycle, so I figure we must consider the energy spike delivered to the
resistor.
Since power = work/time, W=P/T
and since 1J=1Watt*1S
and 1/4 cycle=1 second/240
then the energy pulse w=P *T or w=P*1/240 = 0.71j.
(I know, precise solution requires an integral. I rarely need to use calc,
and have forgotten most of it. Be my guest. I'd like to see the proper
solution.)
(These values were chosen for simplicity. Actual application values are
different.)
So, how would typical resistors react to such a pulse? (In this application,
it might occur as often as once per second.) Would a 1 watt resistor be
sufficient?
Would it be subject to internal arcing or other degradation?
Would there be any performance/reliability difference in various types such
as carbon comp, carbon film, metal film, MOX flame proof, wirewound, etc?
Is there a rule of thumb for the ratio of the power rating to the intensity
of the energy pulse?
(I have not seen this issue addressed in any of the rather sparse
application lit out there.)
Thanks,
Neil
snubber with an inductive load?
Let's assume worst case PF=0. The last 90 degrees of the alternation dumps
through the resistor into the capacitor. If we assume a large capacitor, the
entire voltage appears across the resistor for 1/240 of a second.
For example, using AC 120Vrms/170Vpk and 170 ohms restance with a
sufficiently large capacitor (1 uF?) to make it negligible:
If this were a continuously applied sine wave, the average power P=E^2/R
would be 170W. However, this energy is only delivered to the resistor for
1/4 cycle, so I figure we must consider the energy spike delivered to the
resistor.
Since power = work/time, W=P/T
and since 1J=1Watt*1S
and 1/4 cycle=1 second/240
then the energy pulse w=P *T or w=P*1/240 = 0.71j.
(I know, precise solution requires an integral. I rarely need to use calc,
and have forgotten most of it. Be my guest. I'd like to see the proper
solution.)
(These values were chosen for simplicity. Actual application values are
different.)
So, how would typical resistors react to such a pulse? (In this application,
it might occur as often as once per second.) Would a 1 watt resistor be
sufficient?
Would it be subject to internal arcing or other degradation?
Would there be any performance/reliability difference in various types such
as carbon comp, carbon film, metal film, MOX flame proof, wirewound, etc?
Is there a rule of thumb for the ratio of the power rating to the intensity
of the energy pulse?
(I have not seen this issue addressed in any of the rather sparse
application lit out there.)
Thanks,
Neil