MidnightSun72
Well-Known Member
Ok so I am trying to find a method to calculate how much heat an LED strip makes and how much heat sinking is needed.
so from using google I found this link:
www.ledsmagazine.com
In the section under "Calculating Thermal Resistance"
An equation is listed:
temperature change = thermal resistance x LED power (where LED power = voltage x current)
Taking the Seoul semiconductor strip
SMJD-3622120B-XXN1A as an example.
Data sheet below
This strip has a Thermal Resistance of 0.3 *C/W (value given in data sheet)
The nominal current is 0.65a and Forward voltage is 33.6V.
So the temperature change of the LED strip should be
Delta T= 0.3 *C/W X (0.65X33.6)W = 6.55*C
for the EB Gen 2 strips BXEB-L0560Z-35E2000-C-B3
Using the temperatures provided in this link we can work back and figure out the thermal resistance of the strip.
Thermal resistance = rise in temperature form ambient/strip wattage (Amps X Volts)
thermal resistance = (45*C (Temp of back of strip)- 26.7 (ambient t)) / (19.5 X 0.625) = 1.5*C/W <---this could be lower in reality since the guy did record back of strip temps as low as 37*C so if you work it out with that you get a resistance of 0.845*C
Is it possible the Seoul strip is that much better at heat management? Am I even understanding the equations correctly?
so from using google I found this link:

Fact or Fiction – LEDs don’t produce heat
An often-quoted advantage of LEDs is that they don’t produce heat, and are cool to the touch. Fact or fiction?
In the section under "Calculating Thermal Resistance"
An equation is listed:
temperature change = thermal resistance x LED power (where LED power = voltage x current)
Taking the Seoul semiconductor strip
SMJD-3622120B-XXN1A as an example.
Data sheet below
This strip has a Thermal Resistance of 0.3 *C/W (value given in data sheet)
The nominal current is 0.65a and Forward voltage is 33.6V.
So the temperature change of the LED strip should be
Delta T= 0.3 *C/W X (0.65X33.6)W = 6.55*C
for the EB Gen 2 strips BXEB-L0560Z-35E2000-C-B3
Using the temperatures provided in this link we can work back and figure out the thermal resistance of the strip.
Thermal resistance = rise in temperature form ambient/strip wattage (Amps X Volts)
thermal resistance = (45*C (Temp of back of strip)- 26.7 (ambient t)) / (19.5 X 0.625) = 1.5*C/W <---this could be lower in reality since the guy did record back of strip temps as low as 37*C so if you work it out with that you get a resistance of 0.845*C
Is it possible the Seoul strip is that much better at heat management? Am I even understanding the equations correctly?
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