Paper
22 October 2004 Primary and secondary superresolution: degrees of freedom versus Fourier extrapolation
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Abstract
Superresolution of images by data inversion is defined as extrapolating measured Fourier data into regions of Fourier space where no measurements have been taken. This type of superresolution can only occur by data inversion. There exist two camps of thought regarding the efficacy of this type of superresolution: the first is that meaningful superresolution is unachievable due to signal-to-noise limitations, and the second is that meaningful superresolution is possible. Here we present a framework for describing superresolution in a way that accommodates both points of view. In particular, we define the twin concepts of primary and secondary superresolution and show that the first camp is referring to primary superresolution while the second group is referring to secondary superresolution. We discuss the implications of both types of superresolution on the ability of data inversion to achieve meaningful superresolution.
© (2004) COPYRIGHT Society of Photo-Optical Instrumentation Engineers (SPIE). Downloading of the abstract is permitted for personal use only.
Charles L. Matson and David W. Tyler "Primary and secondary superresolution: degrees of freedom versus Fourier extrapolation", Proc. SPIE 5562, Image Reconstruction from Incomplete Data III, (22 October 2004); https://doi.org/10.1117/12.555938
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Cited by 2 scholarly publications.
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KEYWORDS
Super resolution

Signal to noise ratio

Analytical research

Fourier transforms

Interference (communication)

Point spread functions

Reconstruction algorithms

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