Frequency Doubling: Typical Conversion, Input Power & CW Laser?

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The discussion focuses on the efficiency of frequency doubling, specifically converting 1064nm to 532nm using nonlinear optics. Typical conversion efficiencies range from 0.01% to over 50%, heavily influenced by the nonlinear crystal used and the input power of the laser. Second harmonic generation (SHG) is a second-order process that benefits from higher input power, with optimal performance observed in short pulse lasers rather than continuous wave (CW) lasers. For example, certain crystals can achieve up to 20% efficiency for 800nm to 400nm conversions, although higher efficiencies are recorded under specific conditions.

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  • Understanding of nonlinear optics principles
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  • Knowledge of laser types, particularly continuous wave (CW) and pulsed lasers
  • Experience with nonlinear crystals and their properties
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Thermodave
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I'm trying to get an idea of how efficient frequency doubling methods are. I quick google search gives back everything from .01% to above 50%. What is the typical conversion from 1064 to 532? Is this common for other wavelengths/crystals? More importantly, why does it sound like the efficiency is related to input power? Can low power cw laser be doubled? Thanks for any info.
 
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In nonlinear optics you develop the response P to a light field of amplitude E in a power series of the field amplitude:
P(t)=\chi^{(1)} E(t) +\chi^{(2)}E^2 (t) +\chi^{(3)}E^3 (t)+...

Second harmonic generation/frequency doubling is a second order process and therefore proportional to the square of the amplitude of the incoming field. Therefore its efficiency increases also quadratically with the amplitude.

The efficiency also depends strongly on what nonlinear crystal you use and which wavelength you are aiming at. There are good crystals cut for 800nm->400nm achieving up to 20% efficiency. I am sure the record values are way higher, but not representative.

As a consequence SHG works best for short pulses. SHG for cw is of course also possible but not very effective, even worse for low input powers. What input power and wavelength are you considering exactly?
 
Higher peak powers generally allow higher efficiencies. But they can also give rise to other issues.
 
Cthugha said:
In nonlinear optics you develop the response P to a light field of amplitude E in a power series of the field amplitude:
P(t)=\chi^{(1)} E(t) +\chi^{(2)}E^2 (t) +\chi^{(3)}E^3 (t)+...

Second harmonic generation/frequency doubling is a second order process and therefore proportional to the square of the amplitude of the incoming field. Therefore its efficiency increases also quadratically with the amplitude.

The efficiency also depends strongly on what nonlinear crystal you use and which wavelength you are aiming at. There are good crystals cut for 800nm->400nm achieving up to 20% efficiency. I am sure the record values are way higher, but not representative.

As a consequence SHG works best for short pulses. SHG for cw is of course also possible but not very effective, even worse for low input powers. What input power and wavelength are you considering exactly?


Thank you for the explanation. I wasn't thinking a specific experiment though. I've just noticed that there are a lot of diode lasers (e.g. New Focus 25mW cw) models on the market now with narrow linewidths that can be used for absorption experiments but that they are all in the red. If there was an efficient doubling approach than I'm sure we'd be seeing a broader range of wavelengths. Doing absorption spec in the 300s would be convenient, if it was tunable of course.
 

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