2016
DOI: 10.1109/tci.2016.2599778
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Plug-and-Play Priors for Bright Field Electron Tomography and Sparse Interpolation

Abstract: Abstract-Many material and biological samples in scientific imaging are characterized by non-local repeating structures. These are studied using scanning electron microscopy and electron tomography. Sparse sampling of individual pixels in a 2D image acquisition geometry, or sparse sampling of projection images with large tilt increments in a tomography experiment, can enable high speed data acquisition and minimize sample damage caused by the electron beam.In this paper, we present an algorithm for electron to… Show more

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Cited by 257 publications
(319 citation statements)
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References 64 publications
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“…(9)- (10) is in line with the recent concept plug-and-play, [45][46][47] stating that any efficient filter can serve as a potentially good prior and efficient regularizator in variational design of data processing algorithms.…”
Section: Sparse Wavefront Representationssupporting
confidence: 54%
“…(9)- (10) is in line with the recent concept plug-and-play, [45][46][47] stating that any efficient filter can serve as a potentially good prior and efficient regularizator in variational design of data processing algorithms.…”
Section: Sparse Wavefront Representationssupporting
confidence: 54%
“…Plug-and-play priors ( [31], [32], [33], [43]): Like the plug-and-play work, our method uses formal optimization with a proximal operator framework. However, while plug-and-play methods adopt an existing generic Gaussian denoiser for the prior proximal operator, our method trains the prior proximal operator with discriminative learning technique.…”
Section: E Connection and Difference With Related Methodsmentioning
confidence: 99%
“…We notice that recent plug-and-play work [31], [32], [33] adopt similar proximal splitting strategy as our method though with the ADMM framework. However, while plug-and-play methods adopt existing generic Gaussian denoiser for the prior proximal operator, our method trains the prior proximal operator and other parameters used in the optimization algorithm with discriminative learning technique.…”
Section: : End Formentioning
confidence: 99%
See 1 more Smart Citation
“…In this case, R is the 1 norm, and Ψ is a frame analysis operator, e.g., wavelet [30] and curvelet [31]. More involved regularization, such as nonlocal regularization [32]- [34], regularization using learned operators [35], [36] and plug-and-play regularization [37], [38], can also be handled in our formulation by setting Ψ to the corresponding nonlocal/learned analysis operator.…”
Section: Problem Formulationmentioning
confidence: 99%