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"The optimal focal ratio for the use of this filter is between 1:3.5 and
1:6. The range of application is from 1:2.8 up to 1:15" Many filters are interference filters and therefore depend on reflections that cause reinforcement and destruction of the wave front. Coming in in perpendicular leads to no reflections, thefore no-nothing. |
#2
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Pierre Vandevennne wrote:
I was browsing Astronomik's site, learning about filters and found many comments such as this one "The optimal focal ratio for the use of this filter is between 1:3.5 and 1:6. The range of application is from 1:2.8 up to 1:15" How can a filter be better suited for one focal ration than for another? If the filter is primarily for imaging/photography, the filter may be too dim to be used with slow lenses/mirrors. In visual use, the apparent surface brightness of an object is governed by the aperture and the magnification; in photography, it is governed by the focal ratio. Brian Tung The Astronomy Corner at http://astro.isi.edu/ Unofficial C5+ Home Page at http://astro.isi.edu/c5plus/ The PleiadAtlas Home Page at http://astro.isi.edu/pleiadatlas/ My Own Personal FAQ (SAA) at http://astro.isi.edu/reference/faq.txt |
#3
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HAVRILIAK wrote:
"The optimal focal ratio for the use of this filter is between 1:3.5 and 1:6. The range of application is from 1:2.8 up to 1:15" Many filters are interference filters and therefore depend on reflections that cause reinforcement and destruction of the wave front. True statement. Coming in in perpendicular leads to no reflections, thefore no-nothing. False statement. Eyepiece filters are designed to be perpendicular to the optical axis. The design spectral bandpass(es) change transmission and wavelength with increasing angle of incidence, thus setting a lower bound on focal ratio. Thus even for objects exactly at the center of the FOV, at low focal ratios there will be out-of-band light leakage at the image that reduces contrast. The in-band normal incidence transmission of the filters is always less than unity, in some cases significantly so, and thereby limits the upper usable focal ratio only because of reduced image brightness. (Same point Brian Tung just now made). See for yourself. Look at a light through an Ha or O-III filter and tilt it back and forth. At normal incidence it performs as intended. As you tilt it, the color transmission shifts and the filter does not give the desired spectral performance. Mike |
#4
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HAVRILIAK wrote:
Many filters are interference filters and therefore depend on reflections that cause reinforcement and destruction of the wave front. Coming in in perpendicular leads to no reflections, thefore no-nothing. I don't believe that's the right explanation. If it were, then if you were to look straight through an Orion UltraBlock, for example, it would look perfectly clear. That's obviously not the case. Another observation is that f/3.5 (the short end of the "optimum range") is awfully fast for a visual scope. That lends additional credence to the idea that the filters mentioned in the brief excerpt are intended to be used photographically, and that an f/10 scope is simply too slow to use that filter with. Brian Tung The Astronomy Corner at http://astro.isi.edu/ Unofficial C5+ Home Page at http://astro.isi.edu/c5plus/ The PleiadAtlas Home Page at http://astro.isi.edu/pleiadatlas/ My Own Personal FAQ (SAA) at http://astro.isi.edu/reference/faq.txt |
#5
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![]() Mike Jones wrote in message ... HAVRILIAK wrote: "The optimal focal ratio for the use of this filter is between 1:3.5 and 1:6. The range of application is from 1:2.8 up to 1:15" Many filters are interference filters and therefore depend on reflections that cause reinforcement and destruction of the wave front. True statement. Coming in in perpendicular leads to no reflections, thefore no-nothing. False statement. Eyepiece filters are designed to be perpendicular to the optical axis. The design spectral bandpass(es) change transmission and wavelength with increasing angle of incidence, thus setting a lower bound on focal ratio. Thus even for objects exactly at the center of the FOV, at low focal ratios there will be out-of-band light leakage at the image that reduces contrast. The in-band normal incidence transmission of the filters is always less than unity, in some cases significantly so, and thereby limits the upper usable focal ratio only because of reduced image brightness. (Same point Brian Tung just now made). See for yourself. Look at a light through an Ha or O-III filter and tilt it back and forth. At normal incidence it performs as intended. As you tilt it, the color transmission shifts and the filter does not give the desired spectral performance. Mike, More precisely it`s about the edge rays and how much the filter shifts to a lower central wavelength as the AOI increases. In addition to the CWL shifting lower, the filter bandwidth gets wider and loses some TX%. Fast scopes have a very steep cone angle and therefore "potentially" could affect the filter`s CWL and bandwidth more so than slower scopes. Not so sure about the center being affected though, as it`s the one place where at least some of the ray bundle is nearly perfectly perpendicular to the optical axis. This is from a similar thread "Filters and Fast scopes?" on SAA a couple of years ago; Here`s some spectral scans http://users.erols.com/dgmoptics/filters.htm of a nebular filter I designed using TF Calc Thin Film software. The scans are at 0, 10, and 20 AOI. The filter is not as narrow as an OIII but it does demonstrate that with nebular filters anything less than about a 10 AOI doesn`t effect the filter very much. Now the OIII has narrower bandwidth but is still not a especially narrow filter as far as interference filters go and is therefore not effected as much by AOI. Dan McShane --- Outgoing mail is certified Virus Free. Checked by AVG anti-virus system (http://www.grisoft.com). Version: 6.0.768 / Virus Database: 515 - Release Date: 9/22/04 |
#6
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Brian Tung nous a écrit :
HAVRILIAK wrote: Many filters are interference filters and therefore depend on reflections that cause reinforcement and destruction of the wave front. Coming in in perpendicular leads to no reflections, thefore no-nothing. I don't believe that's the right explanation. If it were, then if you were to look straight through an Orion UltraBlock, for example, it would look perfectly clear. That's obviously not the case. But these filters *are* interference filters. And their effect comes from interferences between the direct rays and those which are reflected by the optical surfaces, including the surfaces of the coating. When you tilt them, you change the length of the optical path between the surfaces of the filter (including coating), so you change the interference effect. -- Norbert. (no X for the answer) ====================================== knowing the universe - stellar and galaxies evolution http://nrumiano.free.fr images of the sky http://images.ciel.free.fr ====================================== |
#7
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Norbert wrote:
But these filters *are* interference filters. And their effect comes from interferences between the direct rays and those which are reflected by the optical surfaces, including the surfaces of the coating. When you tilt them, you change the length of the optical path between the surfaces of the filter (including coating), so you change the interference effect. Do you have a pointer to the page in question, by any chance? I'm not saying that what Havriliak is saying is incorrect--I'm just saying it isn't the reason that ratios from f/3.5 to f/6 are optimal. Brian Tung The Astronomy Corner at http://astro.isi.edu/ Unofficial C5+ Home Page at http://astro.isi.edu/c5plus/ The PleiadAtlas Home Page at http://astro.isi.edu/pleiadatlas/ My Own Personal FAQ (SAA) at http://astro.isi.edu/reference/faq.txt |
#8
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Pierre Vandevennne wrote:
I found this page interesting - it did answer some of my questions http://micro.magnet.fsu.edu/primer/j...nce/index.html No--I'm not looking for pages on how interference filters work. (By the way, I do like the site you cited; it's just not what I wanted to see at the moment.) I'm looking for the page from which you originally quoted Astronomics as saying that the filters work best from f/3.5 to f/6. Brian Tung The Astronomy Corner at http://astro.isi.edu/ Unofficial C5+ Home Page at http://astro.isi.edu/c5plus/ The PleiadAtlas Home Page at http://astro.isi.edu/pleiadatlas/ My Own Personal FAQ (SAA) at http://astro.isi.edu/reference/faq.txt |
#9
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Dan McShane wrote:
snip Mike, More precisely it`s about the edge rays and how much the filter shifts to a lower central wavelength as the AOI increases. In addition to the CWL shifting lower, the filter bandwidth gets wider and loses some TX%. Fast scopes have a very steep cone angle and therefore "potentially" could affect the filter`s CWL and bandwidth more so than slower scopes. Not so sure about the center being affected though, as it`s the one place where at least some of the ray bundle is nearly perfectly perpendicular to the optical axis. This is from a similar thread "Filters and Fast scopes?" on SAA a couple of years ago; Here`s some spectral scans http://users.erols.com/dgmoptics/filters.htm of a nebular filter I designed using TF Calc Thin Film software. The scans are at 0, 10, and 20 AOI. The filter is not as narrow as an OIII but it does demonstrate that with nebular filters anything less than about a 10 AOI doesn`t effect the filter very much. Now the OIII has narrower bandwidth but is still not a especially narrow filter as far as interference filters go and is therefore not effected as much by AOI. Dan McShane Dan, Thanks for the more detailed response. I have access to and occasionally use TF Calc and FilmStar for film design and performance trades, but not for nebular filter design. Not having the exact filter stack prescriptions for various Ha, O-III, etc. filters, I couldn't specifically analyze their AOI performance, so thanks for the more precise value for maximum permissible incidence angle. My comment about performance at the FOV center was that at sufficiently low focal ratios, ray angles at the rim of the entrance pupil could be incident on the filter at sufficient angles to shift the passband and reduce image contrast even at FOV center. The cone half angle U for a given focal ratio is ASIN(1 / (2f/#) ). This gives f/# ASIN( 1 / 2(f/#) ) f/2 14.48º f/3 9.59º f/3.5 8.21º f/6 4.78º f/15 1.91º You said that up to 10º AOI no significant passband shifts occur, which means that the filters could give good central FOV performance down to about f/3. This agrees well with the specifications from Astronomix. Perhaps Astronomix was being conservative in their minimum focal ratio (maximum AOI) by limiting the lower focal ratio to f/3.5. Another factor limiting lower focal ratios with filters is their introduction of overcorrected spherical and chromatic aberration. A perfectly plane-parallel plate in a converging cone shifts the focus by a wavelength-dependent factor of (thickness)(n-1)/n. The index "n" rises with decreasing wavelength, therefore the filter introduces overcorrected chromatic aberration. The spherical aberration of a plano plate is given in "Modern Optical Engineering" by W.J. Smith as LA' = (t/n) [ 1 - ((ncosU) / SQR(n²-sin²U)) ] where U is the maximum cone angle given above as ASIN(1 / 2(f/#)). A quick ZEMAX simulation shows that for a 12.5" aperture f/3 light cone used with a 0.15" thick plane-parallel plate of BK7 over F-C spectrum, at best visually weighted RMS focus the filter introduces about 0.3 wavelengths polychromatic P-V OPD of overcorrected spherical and chromatic aberration. At f/3.5 this values reduces to about 0.23 wavelengths P-V, and at f/6 gives 0.08 wavelengths P-V. Thinning the plate to 0.1" thick at f/3.5 gives about 0.15 wavelengths P-V OPD. Best-focus RMS wavefront errors for all these values are roughly 1/3 to 1/4 the P-V values, so except at f/3 the filters introduce little visual image degradation or Strehl impact. I don't know how thick these filters are, but the lower focal ratio limit of f/3.5 given by Astronomix still appears credible. Of course all this analysis assumes the filter faces are perfectly flat and the internal index of refraction is perfectly homogeneous, which of course isn't the case. Thanks as well to Pierre for initiating this interesting thread. Mike |
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