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|    sci.optics    |    Discussion relating to the science of op    |    12,750 messages    |
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|    Message 12,611 of 12,750    |
|    Rhydian to Phil Hobbs    |
|    Re: Optics question (Fresnel equations)    |
|    10 Feb 22 23:13:29    |
      XPost: sci.electronics.design       From: news@rblack01.plus.com              On Thu, 10 Feb 2022 11:35:31 -0500, Phil Hobbs wrote:              > Rhydian wrote:       >> Hi,       >>       >> I'm building an optical instrument that points a 850nm LED at a       >> boundary between two materials at an oblique angle, and measures the       >> (specular) reflection with a photodiode at the same (opposite) angle.       >>       >> The first few prototypes are working well but I want to compare the       >> performance I'm getting with the theoretical limits. My starting point       >> is the Fresnel equations, but the part I'm having trouble with is that       >> they give separate results for the s and p polarizations. How do I       >> combine the two into a total reflected power?       >>       >> As the incident angle approaches the critical angle for total       >> reflection,       >> both the s and p numbers approach unity, so clearly I can't just sum       >> them, or take the vector sum, or I would get an answer greater than 1.       >> Average? Use the highest of the two?       >>       >> I'm assuming here that the photodiode detector (Osram SFH2700) has a       >> response that's insensitive to polarization, but happy to be corrected       >> on this point.       >>       >> I have a copy of "Building Electro-Optical Systems" but there's clearly       >> something I'm missing. Google is not much help either, it finds       >> pretty- much exactly the same question (but for microwaves rather than       >> IR) from two years ago, and no replies.       >>       >> TIA       >>       >> Rhydian (who should probably have paid more attention in       >> electromagnetics classes 30 years ago)       >>       >>       > You just treat the two polarizations independently and add up the       > photocurrents when you're done.       >       > LEDs are pretty well unpolarized when you look at them from a distance.       >       > There are polarization effects with angle, due to the Fresnel       > reflections from the top surface. If the LED has a flat top facet,       > p-polarized light escapes better, so there's a tendency for the light to       > be somewhat radially-polarized. Textured surfaces and lensed packages       > smear that out pretty well, though, so to leading order your LED should       > be unpolarized.       >       > Thus, it's a good guess to assume the LED light has equal amounts of s-       > and p-polarized light. These don't interfere, so the total photocurrent       > is just the sum of the s and p photocurrents.       >       > Cheers       >       > Phil Hobbs              OK, thanks, makes sense now.              The LED is an Osram SFH4050, the top surface is slightly frosted so as       you say, hopefully I can just treat it as 50:50 split between s and p       polarization.              One piece of odd behaviour I did see with this LED - I assumed the output       power would be roughly linear with current, and lose efficiency and tail       off as the die heated up. But going up in 50 uA steps to about 5 mA (max       is 100) there's a noticeable upward curve. At first I thought I'd       somehow screwed up the photodiode amp, but I tested it on an Ophir Nova       II and got the same results. I don't remember seeing this before with       other LEDs.              So long as the output power is long-term stable to within a few dB it       won't matter (there isn't space for a monitor photodiode in the design).       I will put a few of them on continuously for a few months, just to check.              --- SoupGate-Win32 v1.05        * Origin: you cannot sedate... all the things you hate (1:229/2)    |
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