Archived from groups: rec.photo.digital (
More info?)
Mxsmanic wrote:
> Martin Brown writes:
>
>>Yes. They can. Typically on very high quality signal to noise data it is
>>possible to obtain about a factor of 3x increase in apparent resolution
>>on the brightest points using one of the regularised deconvolution
>>methods like Maximum Entropy.
>
> Apparent resolution is not actual detail.
Some of it is. You can know the positions and relative positions of
bright point sources much more accurately than to the nearest pixel even
with relatively crude deconvolution methods.
>>The critical requirement is that you must
>>know or be able to determine the blurring characteristics of the imaging
>>system exactly in order to use them.
>
> If you know enough to fully reconstruct missing detail in the image, you
> don't need the image in the first place.
Rubbish. You only need to know the point spread function. And the
positivity constraint - but there are still a lot of all positive images.
>
>>No it isn't. Knowing a priori that image brightness is always positive
>>is a tremendously powerful constraint on deconvolution algorithms.
>
> Knowing anything in advance adds image information.
No it adds additional information beyond the actual raw image. Namely:
The point spread function that the original target image was convolved
with to make the raw data.
And usually that there can be no regions of negative intensity in the
real world.
Taken together these provide the basis for genuine superresolution.
>
> If that advance knowledge doesn't match the reality of the original
> scene, though, the results can be hugely misleading.
The *fundamental* point that you are missing (perhaps by being
deliberately obtuse) is that there are never any negative brightness
regions in the real world. We sense things by light arriving at the
detector. This a priori knowledge provides the basis for most of the
enhanced resolution achieved by modern deconvolution codes and it is
very real from an information theoretic point of view.
Regions of frequency space where no data was measured can be
reconstructed reliably by imposing the positivity constraint. The answer
may not be perfect but it is a heck of a lot better than the raw image.
Regards,
Martin Brown