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Apodizing Filter for an SCT - do they work?
apodization - [optics] The modification of the amplitude transmittance of
the aperture of an optical system so as to reduce or suppress the energy of the diffraction rings relative to that of the central Airy disk. Del Johnson "Brian Tung" wrote in message ... What exactly does "apodize" mean, as a verb? Brian Tung |
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Apodizing Filter for an SCT - do they work?
Chris L Peterson wrote: On Thu, 10 Jul 2003 17:54:46 +0000 (UTC), (Brian Tung) wrote: What exactly does "apodize" mean, as a verb? Apodize : to cut off the foot |
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Apodizing Filter for an SCT - do they work?
On Thu, 10 Jul 2003 18:10:46 +0000 (UTC), (Brian Tung) wrote:
So, just to make sure, the term does not have any application outside the realm of diffraction rings and Airy discs? Not at all. It is used in all kinds of signal processing, spectroscopy, NMR, and lots of other things that perform frequency-domain operations. _________________________________________________ Chris L Peterson Cloudbait Observatory http://www.cloudbait.com |
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Apodizing Filter for an SCT - do they work?
In message , Brian Tung writes
Del Johnson wrote: apodization - [optics] The modification of the amplitude transmittance of the aperture of an optical system so as to reduce or suppress the energy of the diffraction rings relative to that of the central Airy disk. Thanks, Del. So, just to make sure, the term does not have any application outside the realm of diffraction rings and Airy discs? It's used widely in just about all signal processing fields and especially in aperture synthesis and radar. Usually to mean weighting down the higher spatial frequencies in a controlled manner to minimise the discontinuity of the graph of frequency response of a system at the point where finite aperture prevents further measurements. Also the term is widely used in 1-D signal processing where it is a lot more accessible with various choices of weighting leading to different trade-offs. Simple cases for a function in a rectangular window and various apodising functions should be included in most signal processing textbooks. Regards, -- Martin Brown |
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