2016
DOI: 10.1088/0256-307x/33/4/044206
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Optical Transfer Function Reconstruction in Incoherent Fourier Ptychography

Abstract: An optical transfer function (OTF) reconstruction model is first embedded into incoherent Fourier ptychography (IFP). The leading result is a proposed algorithm that can recover both the super-resolution image and the OTF of an imaging system with unknown aberrations simultaneously. This model overcomes the difficult problem of OTF estimation that the previous IFP faces. The effectiveness of this algorithm is demonstrated by numerical simulations, and the superior reconstruction is presented. We believe that t… Show more

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Cited by 7 publications
(5 citation statements)
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“…As such, many algorithmic extensions of FP are also applicable in piFP. 26,27 Notably, because of the ability to blindly recover an unknown illumination pattern, piFP is also considered a type of blind SIM technique. 9,28,29 To date, piFP has found applications in distinct fields, including computational photography, 25 fluorescence imaging, 24,[30][31][32] and optical synthetic aperture imaging.…”
Section: Article Pubsaiporg/aip/appmentioning
confidence: 99%
“…As such, many algorithmic extensions of FP are also applicable in piFP. 26,27 Notably, because of the ability to blindly recover an unknown illumination pattern, piFP is also considered a type of blind SIM technique. 9,28,29 To date, piFP has found applications in distinct fields, including computational photography, 25 fluorescence imaging, 24,[30][31][32] and optical synthetic aperture imaging.…”
Section: Article Pubsaiporg/aip/appmentioning
confidence: 99%
“…In 1980, Namias first put forward the definition and properties of fractional Fourier transform. [46,47] In 1987, Mcbride and others perfected the concept of Namias, and they gave a strict mathematical definition of the fractional Fourier transform. [48] The integral form of the fractional Fourier transform of the function f (x) is…”
Section: Fractional Fourier Transform (Frft)mentioning
confidence: 99%
“…The optical transfer function OTF of the collection imaging system and the motion vector of the unknown pattern light are prior knowledge. Note that, subsequent works complemented the IFP [13], [19]. The OTF could be updated with the reconstruction processing [13] and the motion vector could be calculated by the raw images [19].…”
Section: Incoherent Fourier Ptychographymentioning
confidence: 99%
“…Note that, subsequent works complemented the IFP [13], [19]. The OTF could be updated with the reconstruction processing [13] and the motion vector could be calculated by the raw images [19]. 2) For the n th iteration, generate a target image I t n by multiplying the sample estimate O n−1 and with the illumination P n−1 as follows:…”
Section: Incoherent Fourier Ptychographymentioning
confidence: 99%