- Joined
- Jan 14, 2011
- Messages
- 3,816
- Points
- 63
Hey everyone. I may have just made an incredible discovery that will change the world of LPMs as we know it for hobbyists....
So I have been fiddling around with this solar cell, trying to make a decent (within 10-20% error, just for qualitative uses) LPM.
After a bunch of trial and error, I got some semblance of results...!
So first things first: I have this crappy solar panel from a long time ago, measuring in at something like 70cm^2.
Using that, I took out my solar panel outside (with a DMM attached) at highest light and measured the output current and voltage. Now, it's "common knowledge" that the sun outputs roughly 1000W/m^2 of land at highest light. So, using that and the voltage/amperage measurements, I worked out my solar-panel's efficiency to be roughly 7.8%: That is, if it was one square meter in size, it would be putting out roughly 78W of energy (at 70cm^2, it should be outputting 7W of energy, but it was only outputting slightly more than half a watt).
So that was the first step.
The next step was finding some curves that will show me how a typical solar panel reacts to different wavelengths of light. Here is what I used: What type of light cause a solar cell to work?
I tried both curves, and it seems like the second one is more accurate for my solar panel. I will get to that later.
So, I unfocused my lasers wide enough so that they covered the most area of the solar panel without losing too much energy by not hitting the panel and measured output *current*, because solar panels are current sources, not voltage sources.
My results for my three lasers were as follows:
200mW 532nm Rayfoss laser: 6mA
381m*A* LOC: 9mA
~900mA 445: 15mA
Now, there is a clear difference here, if only qualitative: the higher the power the laser, the more amperage it is producing. But how do we make this into a quantitative device?
Here's what I figured out: that second graph? It shows how much amps per watt an ideal solar panel would produce for each wavelength.
So, I did some estimating and got something like this:
660nm: .46A/W
445nm: .2A/W
532nm: .35A/W
Now, I tried it first with the first graph, but my results were so far off, and there was no reason the other one couldn't be more accurate for my panel, so I am trusting the other one is more accurate.
Anyway, what I did next was take into account the calculated efficiency of my solar panel.
I divided the found amperages by the efficiency percent to get "ideal" currents produced by panel.
So, here are those results:
Rayfoss 200mW 532: 77mA or so.
LOC: 115mA or so.
445: Roughly 192mA.
The next step was using these currents and the ratios found in the graphs for each wavelength to determine the wattage of my lasers. I divided this current by the decimal given in the graph, and the result would be the power in watts.
So, here are the final results!
Rayfoss 200mW 532: 219mW!
LOC (set at 380mA): 250mW!
445 (set at 900mA): 961mW!
How damn accurate do those seem?
It may just be a coincidence, but that is just far too unlikely... anyone else agree? Have I just stumbled upon a fantasticly cheap way to semi-quantitatively measure lasers?!
:drool:
So I have been fiddling around with this solar cell, trying to make a decent (within 10-20% error, just for qualitative uses) LPM.
After a bunch of trial and error, I got some semblance of results...!
So first things first: I have this crappy solar panel from a long time ago, measuring in at something like 70cm^2.
Using that, I took out my solar panel outside (with a DMM attached) at highest light and measured the output current and voltage. Now, it's "common knowledge" that the sun outputs roughly 1000W/m^2 of land at highest light. So, using that and the voltage/amperage measurements, I worked out my solar-panel's efficiency to be roughly 7.8%: That is, if it was one square meter in size, it would be putting out roughly 78W of energy (at 70cm^2, it should be outputting 7W of energy, but it was only outputting slightly more than half a watt).
So that was the first step.
The next step was finding some curves that will show me how a typical solar panel reacts to different wavelengths of light. Here is what I used: What type of light cause a solar cell to work?
I tried both curves, and it seems like the second one is more accurate for my solar panel. I will get to that later.
So, I unfocused my lasers wide enough so that they covered the most area of the solar panel without losing too much energy by not hitting the panel and measured output *current*, because solar panels are current sources, not voltage sources.
My results for my three lasers were as follows:
200mW 532nm Rayfoss laser: 6mA
381m*A* LOC: 9mA
~900mA 445: 15mA
Now, there is a clear difference here, if only qualitative: the higher the power the laser, the more amperage it is producing. But how do we make this into a quantitative device?
Here's what I figured out: that second graph? It shows how much amps per watt an ideal solar panel would produce for each wavelength.
So, I did some estimating and got something like this:
660nm: .46A/W
445nm: .2A/W
532nm: .35A/W
Now, I tried it first with the first graph, but my results were so far off, and there was no reason the other one couldn't be more accurate for my panel, so I am trusting the other one is more accurate.
Anyway, what I did next was take into account the calculated efficiency of my solar panel.
I divided the found amperages by the efficiency percent to get "ideal" currents produced by panel.
So, here are those results:
Rayfoss 200mW 532: 77mA or so.
LOC: 115mA or so.
445: Roughly 192mA.
The next step was using these currents and the ratios found in the graphs for each wavelength to determine the wattage of my lasers. I divided this current by the decimal given in the graph, and the result would be the power in watts.
So, here are the final results!
Rayfoss 200mW 532: 219mW!
LOC (set at 380mA): 250mW!
445 (set at 900mA): 961mW!
How damn accurate do those seem?
It may just be a coincidence, but that is just far too unlikely... anyone else agree? Have I just stumbled upon a fantasticly cheap way to semi-quantitatively measure lasers?!
:drool: