glend
26-10-2014, 03:38 PM
This is sure to open the proverbial 'can of worms' but I need some assistance with what is 'reasonable' on this cell design area.
The mirror is a 250mm f/5 GSO (BK7) with an edge thickness of 34mm. This is for an imaging newt build.
I have PLOP, and have run the numbers but I am unclear about what it is telling me re support points. I gather the idea is to make the PV error and RMS error as small as feasible but what is overkill in the real world (particularly for imaging) .
In reading through this thread below, about the 10" Serrurier build, it is clear that only three bottom support points were used, is this enough?:
http://www.pbase.com/rolfolsen/10_inch_serrurier_truss_tube_newton ian
Obviously three is easiest, and certainly there are no shortage of web links that say its ok to use three up to 10", or even 12", includng the Stellafane tutorials on cell construction (which says use 3 at 71% of radius).
In David Kreige's book 'The Dobsonian Telescope' it specifically notes to 'support mirrors of 10" and under on three points. But then my mirror is not quite a full-thickness mirror in the common 1/6 ratio definition.
I checked this calculator are well, Johann's link is here:
http://www.digilife.be/club/johan.vanbeselaere/atm/optics/mirrorcell/mirrorcell.htm
It says it should have nine. And it gives this informative narative:
supported by 3 points on the edge = lambda/6
supported by 3 points on 70% of the radius = lambda/18
supported by 9 points flotation system = lambda/171
supported by 18 points flotation system = lambda/407
if we tolerate 1/4 of the Rayleigh tolerance (lambda/32 surface peak-to-valley), which seems reasonable, allowing room for other defects such as figure errors in both mirrors, bad seeing,... than this mirror should be supported by a 9 point flotation system !
But when they say we tolerate (lambda/32), I am assuming this is for visual use.
My reading of R F Royce's site found that: "The Rayleigh limit basically asserts that if the wavefront reaching the eye is distorted or deformed by spherical aberration more than 1/4 wavelength of yellow-green light, the image will be perceived as degraded. Any wavefront reaching the eye having a de-formation of 1/4 wave or less will be perceived as essentially perfect."
The key words in all of that maybe 'the eye'.
So what's the real world feedback on this? I'd like to keep it simple and that means three to me, but if image quality is going to be compromised in a noticable way then I am willing to go with the recommendation for quality.
After hours of research I could not find any definitive answer so over to you guys. Thanks in advance.
The mirror is a 250mm f/5 GSO (BK7) with an edge thickness of 34mm. This is for an imaging newt build.
I have PLOP, and have run the numbers but I am unclear about what it is telling me re support points. I gather the idea is to make the PV error and RMS error as small as feasible but what is overkill in the real world (particularly for imaging) .
In reading through this thread below, about the 10" Serrurier build, it is clear that only three bottom support points were used, is this enough?:
http://www.pbase.com/rolfolsen/10_inch_serrurier_truss_tube_newton ian
Obviously three is easiest, and certainly there are no shortage of web links that say its ok to use three up to 10", or even 12", includng the Stellafane tutorials on cell construction (which says use 3 at 71% of radius).
In David Kreige's book 'The Dobsonian Telescope' it specifically notes to 'support mirrors of 10" and under on three points. But then my mirror is not quite a full-thickness mirror in the common 1/6 ratio definition.
I checked this calculator are well, Johann's link is here:
http://www.digilife.be/club/johan.vanbeselaere/atm/optics/mirrorcell/mirrorcell.htm
It says it should have nine. And it gives this informative narative:
supported by 3 points on the edge = lambda/6
supported by 3 points on 70% of the radius = lambda/18
supported by 9 points flotation system = lambda/171
supported by 18 points flotation system = lambda/407
if we tolerate 1/4 of the Rayleigh tolerance (lambda/32 surface peak-to-valley), which seems reasonable, allowing room for other defects such as figure errors in both mirrors, bad seeing,... than this mirror should be supported by a 9 point flotation system !
But when they say we tolerate (lambda/32), I am assuming this is for visual use.
My reading of R F Royce's site found that: "The Rayleigh limit basically asserts that if the wavefront reaching the eye is distorted or deformed by spherical aberration more than 1/4 wavelength of yellow-green light, the image will be perceived as degraded. Any wavefront reaching the eye having a de-formation of 1/4 wave or less will be perceived as essentially perfect."
The key words in all of that maybe 'the eye'.
So what's the real world feedback on this? I'd like to keep it simple and that means three to me, but if image quality is going to be compromised in a noticable way then I am willing to go with the recommendation for quality.
After hours of research I could not find any definitive answer so over to you guys. Thanks in advance.