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Then the power through an aperture P(r, z = 0) = P0 (1 - exp(-2r^2/w0^2)), if want P/P0 = 0.999, then r/w0 = sqrt(-1/2 ln(.001)) = 1.86, and P/P0 = 0.0001 has r/w0 = 2.145. This beam diameter is still under 15 um, so it very easily fits within the diameter of the photodiode.
Chromatic aberration
We want to calculate chromatic and spherical aberration
We have K9 glass, according to http://www.ygofg.com/products/Colorless_Filter_Glass/119.htm,
wavelength (µm) | index of refraction (n) |
0.4047 | 1.530 |
0.4800 | 1.523 |
0.5461 | 1.519 |
0.6328 | 1.515 |
0.8521 | 1.510 |
1.0600 | 1.507 |
1.5300 | 1.501 |
1.9700 | 1.495 |
2.3250 | 1.489 |
Calculated the expected aperture diameter needed to capture a percentage of beam power as a function of wavelength, assuming the focal plane of the sensor is set at 700 mm. Calculations here: Chromatic Aberration.ipynb
This is somewhat concerning...
spherical aberration:
Notes from meeting on 6/9/2023 with Chris and Chuck
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