Home > Archive > Electrical Engineering > January 2008 > Re: Fluorescents and migraines?? - CFL_Modulation.BMP (0/1)









You are viewing an archived Text-only version of the thread. To view this thread in it's original format and/or if you want to reply to this thread please [click here]

 

Author Re: Fluorescents and migraines?? - CFL_Modulation.BMP (0/1)
Victor Roberts

2008-01-17, 3:25 am

On Thu, 17 Jan 2008 03:18:19 +0200, "I.N. Galidakis"
<morpheus@olympus.mons> wrote:

>Victor Roberts wrote:
>[snip]
>
>
>and also in another post:
>
>
>Let me see if I can use the above to demonstrate mathematically that there
>exists at least one kind of CFL which does not flicker.
>
>Count the original oscillator in both the above cases as ONE, and the video FPS
>rate as TWO. Vic, above, effectively says that we always have _some_ ripple even
>in the best possible cases and hence some light flicker. Therefore, when we
>video any (even so slightly) flickering light source, we effectively have two
>coupled oscillators, so the effects can be analyzed mathematically.
>
>It turns out that the slower oscillator (which in this case is the video)
>"captures" the behavior of the fastest one:
>
>http://ioannis.virtualcomposer2000.com/math/video.html
>
>For those who wish to forgo with the math, the above simply means that:
>
>"If there's light oscillation, then it shows on video. Hence, if nothing shows
>on video, there's no light oscillation".
>
>If, without loss of generality we try the above analysis for some ridiculously
>high value of light oscillation, say 67361 Hz or 67.3 kHz, the resulting
>Diophantine equation gives:
>
>k=33680+67361*n
>j=40+80*n.
>
>Let's pick j, which is easier. The first "flickering" ripple on the video should
>occur at 2*(40+80)/80 secs = 3 secs. The second flickering ripple on the video
>should occur at 2*(40+80*2)/80=5 secs. This means that if the light was
>oscillating at 67.361kHz, the video would have shown flickering ripples with a
>time amplitude of 2 seconds.
>
>Since the video of the CFL is much longer than 2-3 seconds, it follows that a
>high light oscillating frequency at least up to 67.361 kHz is not likely.
>
>Adjust the equation per your preferences, adding mayo and jalapeno peppers. I
>suppose I could solve the problem backwards and try to find what is the maximum
>oscillation frequency whose video ripple amplitude is larger than a minute worth
>of video, but it's a little late now and I need to pass to the other dimension
>for some rest.
>
>(Sorry about having the videos on QuickTime format, but that's my camera's
>capture mode and as I said, I am a little tired right now. For those who don't
>know about it, QuickTime is a free download from Apple).
>
>Anyone who disagrees with the above conclusion, please raise your hand... ;o)


I raise my hand in objection.

Instead of your complicated arrangement I just connect an
optical detector to my oscilloscope and point it at a CFL.
If the trace on the oscilloscope shows modulation, then the
CFL light output is modulated.

I've attached a trace of a CFL with small amount of 120
modulation of the light output. The zero level is about 1
division from the bottom of the screen, at the arrow marker.

--
Vic Roberts
http://www.RobertsResearchInc.com
To reply via e-mail:
replace xxx with vdr in the Reply to: address
or use e-mail address listed at the Web site.

This information is provided for educational purposes only.
It may not be used in any publication or posted on any Web
site without written permission.

LinkBot





Other archives available: Cellular phones topics archive | Web Design forum archive | Software help archive | Hardware reviews archive | Programming topics archive

Copyright 2004 - 2008 homeownerschat.com