Converting w/m2 to uJ/mm2, 4usec pulse

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In summary, to convert light energy of 138W/m2 to uJoules/mm2 at a 4usec pulse, you can use the formula J = W * seconds. This results in 5.54e-4 uJ/mm2, assuming the light pulse has a box car shape in time.
  • #1
jstamour802
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I need to convert light energy: 138W/m2 to uJoules / mm2, at a 4usec pulse

J = W * seconds
J = 138 W/m2 * 4e-6
= 5.54e-4 J/m2 5.54e-4 J/m2 = 5.54e-4 uJ/mm2

answer:
5.54e-4 uJ/mm2Does this look correct?
 
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  • #2
It is correct if the light pulse can be assumed to have a box car shape in time.
 
  • #3
blue_leaf77 said:
It is correct if the light pulse can be assumed to have a box car shape in time.

Thanks blue_leaf. Yes, I have nice controlled square pulses. I was given some numbers to beat by a Xenon strobe, but the numbers seemed off. Good to know.
 

FAQ: Converting w/m2 to uJ/mm2, 4usec pulse

What does "Converting w/m2 to uJ/mm2, 4usec pulse" mean?

The phrase "Converting w/m2 to uJ/mm2, 4usec pulse" refers to the process of converting a measurement of power density in watts per square meter (w/m2) to energy density in microjoules per square millimeter (uJ/mm2) for a pulse with a duration of 4 microseconds.

Why is the conversion from w/m2 to uJ/mm2 necessary?

In some cases, it may be necessary to express power density in terms of energy density, especially when dealing with short pulses. This conversion allows for a better understanding of the amount of energy being delivered per unit area.

What is the formula for converting w/m2 to uJ/mm2 for a 4usec pulse?

The formula for this conversion is: Energy density (uJ/mm2) = Power density (w/m2) x Time (s) x 10-6. In this case, the time is 4 microseconds, which is equivalent to 0.000004 seconds. Therefore, the formula becomes: Energy density (uJ/mm2) = Power density (w/m2) x 0.000004 x 10-6.

Can this conversion be used for pulses with durations other than 4usec?

Yes, this conversion can be used for pulses with any duration. Simply replace the time value in the formula with the appropriate duration in seconds.

Are there any limitations to this conversion?

This conversion assumes that the pulse is uniform in intensity and that the energy is evenly distributed over the entire pulse duration. If this is not the case, the conversion may not accurately reflect the energy density. Additionally, this conversion only applies to electromagnetic radiation and may not be suitable for other types of energy.

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