Massively Parallel X-Ray Holography
Roland Piquepaille writes "An international group of scientists has produced some of the sharpest x-ray holograms of microscopic objects ever made. According to one of them, they improved the efficiency of holography by a factor of 2,500. In order to achieve these spectacular results, they put a uniformly redundant array next to the object to image. And they found that this parallel approach multiplied 'the efficiency of X-ray Fourier transform holography by more than three orders of magnitude, approaching that of a perfect lens.' Besides these impressive achievements, it's worth noting that this technology has been inspired by the pinhole camera, a technique used by ancient Greeks. 'By knowing the precise layout of a pinhole array, including the different sizes of the different pinholes, a computer can recover a bright, high-resolution image numerically.'"
I'm a bit skeptical. Whatever information one can get is present in the original diffraction pattern. "Processing" *probably* means interpolation, or convolution with the known regular array. One can only keep the same information already present, or lose information in this way. They probably mean that the pattern was smoothed so as to look nicer to the eye (which is certainly valid), but I doubt they increased resolution in any way.
From TFA:
The prisoner's last meal consisted of an enriched sugar/protein broth. He elected not to speak to a priest. His last words were, "It is a far, far better thing that I do, than I have ever done before."
2500 times better signal/noise, or (I think) 50 times better resolution, or 2500 times shorter exposures, or 2500 times less radiation intensity.
Conventional X-ray and CT imaging are vastly different from X-ray holography, but this research might well end up contributing to those modalities as well. Everyone would be very happy to get useful resolution with vastly lowered exposures.
Time to reinvent the Nipkow disk?
Eric Baird