1999
DOI: 10.1016/s0165-1684(98)00161-3
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A deconvolution technique using optimal Wiener filtering and regularization

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Cited by 50 publications
(27 citation statements)
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“…Moreover, deconvolution techniques have been developed to remove fluorescence from out-of-focus planes [31][32][33], thus enhancing image sharpness. Among the classical linear-deconvolution algorithms, the Wiener filter [34], and the Tikhonov-Miller filter [35] are widely used. The drawback of these linear filters is that they cannot restrict the solution domain with additional constraints, such as finite support, smoothness, regularization terms, or non-negativity.…”
Section: Image Acquisiɵonmentioning
confidence: 99%
“…Moreover, deconvolution techniques have been developed to remove fluorescence from out-of-focus planes [31][32][33], thus enhancing image sharpness. Among the classical linear-deconvolution algorithms, the Wiener filter [34], and the Tikhonov-Miller filter [35] are widely used. The drawback of these linear filters is that they cannot restrict the solution domain with additional constraints, such as finite support, smoothness, regularization terms, or non-negativity.…”
Section: Image Acquisiɵonmentioning
confidence: 99%
“…In this case, Piuri and Scotti [22] proposed a blur reduction module to decrease the blur effect. They implement combined two algorithms; including Lucy-Richardson [23] and Wiener filter [24] to restore the image. Moreover, they suggest also to implement blind deconvolution approach [25] if their method unable to handle the blur effect.…”
Section: Pre-processing and Image Enhancementmentioning
confidence: 99%
“…In order for the reconstruction to be stable, the inverse filter should be regularized. It is wellknown, however, that in the case when the reconstruction is performed via linear filtering, such a regularized filter, which is also optimal in the MSE-sense, is the deconvolution Wiener filter [37]. Furthermore, in the case when both f(n) and u(n) behave as mutually independent white noises, this Wiener filter can be defined in the Fourier domain by (15) where ε is a regularization parameter (called inverse SNR).…”
Section: A Regularization Of Inverse Filteringmentioning
confidence: 99%