How does laser dissipation in air affect power and intensity?

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Calculating the power and intensity reduction of a laser over distance involves understanding beam divergence, typically measured in milli-radians. For long distances, atmospheric absorption must be considered, using the extinction coefficient 'k' and Beer's law to determine intensity. The type of laser also impacts calculations; for example, larger lasers may experience thermal blooming, which alters the air's index of refraction and causes further dispersion. Factors such as wavelength, humidity, and CO2 concentration can affect the extinction coefficient. Accurate assessments require integrating these variables for precise intensity predictions.
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What equations would I need for calculating this, say if I wanted to know what the power/intensity of an x watt, x wavelength laser would be reduced to after x metres?
 
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Simplest is just the beam divergence. Unless the laser is perfectly focussed it will have a beam divergence in mRad. A milli-radian is 1 part in 57,000
Over very long distances you might want to consider atmospheric absorption.
 
If you know the extinction coefficient 'k' for air (which varies with wavelength, humidity, density, CO2 concentration, etc) the intensity follows Beer's law:

I = I_0 exp(-kz)
 
It also matters whether you're talking about a laser pointer or an SDI-sized laser. For the latter, there's also something called "thermal blooming" - the laser heats the air, the air develops a changing index of refraction depending on the distance to the beam, and you've just stuck a lens in front of your laser, dispersing it.
 

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