I ran some numbers and I'm clearly doing something wrong. :-)
Let's say I run at 125W for 60 seconds, that's 7500W/S or 7500 Joules (I think). If the specific heat of aluminum is 900 J/(kg*K) then shouldn't the temperature rise be the amount of heat divided by the specific heat?
(7500 J) / (900 J/kg*K) = 8.33 degrees-K rise.
But, the heat sink gets much hotter than an 8.33K rise (after 1 minute with a 125W load). And where the heck does the "kg" end up going in the calculation?
Or does this number assuming I have 1kg of material and if I don't, I should divide the temp rise by the amount of material?
(8.33K rise) / (0.268kg) = 31.1 degrees-K rise for the heat sink
Running the specific heat numbers (gathered up while reading about this stuff):
(heat change) / (mass * specific heat capacity) = temperature change
(7500 J) / (.268Kg) * (900 J/kg*K) = 31 degrees-K temperature rise.
This seems to confirm the earlier calculation. But, I'm sure this makes all sorts of assumptions about temperature gradients across the heat sink (or lack of them), etc. If the result is a 31K rise, could that be a 50K rise at sink next to the MOSFET and a 10K rise at the other end of the heat sink (averaging out to 31K)? Or does the temp rise number only apply to directly next to the heat source?
Call me confused, about a lot of things. :-)
John
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