1982
DOI: 10.1080/713820741
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The Definition of the OTF and the Measurement of Aliasing for Sampled Imaging Systems

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Cited by 63 publications
(24 citation statements)
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“…Any response beyond the Nyquist frequency is folded back into the lower frequency data through aliasing. 11 We found it useful to use a tilted knife-edge to construct a superresolution representation of the edge, from which the MTF can be calculated out to the full detector sampling frequency, or even beyond. 2,3,9,12 Additional limitations of MTF measurements for digital imaging systems can arise from phase errors and detector noise.…”
Section: Sampling Considerations For the Mtf Of Digitalmentioning
confidence: 99%
“…Any response beyond the Nyquist frequency is folded back into the lower frequency data through aliasing. 11 We found it useful to use a tilted knife-edge to construct a superresolution representation of the edge, from which the MTF can be calculated out to the full detector sampling frequency, or even beyond. 2,3,9,12 Additional limitations of MTF measurements for digital imaging systems can arise from phase errors and detector noise.…”
Section: Sampling Considerations For the Mtf Of Digitalmentioning
confidence: 99%
“…To preserve the convenience of a transfer function approach, a way to generalize the concept of impulse response to define a shift invariant quantity is needed. Following Park and Wittenstein [3,4] , we can consider the spatially averaged response about the fiber optical element to the different position of the element with respect to the sampling sites is spatial invariant. According to Barnard and Boreman [10,11] , the overall MTF of fiber optical element could also be considered as the product of the imaging MTF which is the Fourier transform of the point spread function of the single fiber and the sampling MTF which depends on the spatial arrangement of the fibers, namely Where the sampling MTF sampling is an inherent feature in the process of sampling imaging, which is the average all possible MTFs depending on the relative position between an object and fiber optical element.…”
Section: Stationary Modulation Transfer Function Of Fiber Optic Tapermentioning
confidence: 99%
“…Although there were some research works with the MTF measuring methods and results for evaluating the quality of output images from the fiber optical plate [1,2] , the theoretical optic analysis and the methods for evaluating the modulation transfer function of fiber tapers are few. In this paper, the transmission characteristic of energy in the taper is analyzed firstly, and following the generalized definition of the modulation transfer function for sampled imaging system by Park et al [3,4] , the theoretical analysis and the methods for evaluating the modulation transfer function of fiber optic taper are put forward, also the mathematical model for fiber optic taper has been built. Finally, the dynamic and static modulation transfer function curves simulated by computer have been exhibited.…”
Section: Introductionmentioning
confidence: 99%
“…. (2) where 4 is the relative position of the sampling comb with respect to the image of the line. The values of 4 are restricted to the range 0 < 4 < p. Finally we have: where FT2(s) = FT(12(x)) = FT(Io(x)).OTFlns(s).OTFdet(s) .…”
Section: Introductionmentioning
confidence: 99%