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Rick P. Millane
Researcher at University of Canterbury
Publications - 211
Citations - 3707
Rick P. Millane is an academic researcher from University of Canterbury. The author has contributed to research in topics: Iterative reconstruction & Diffraction. The author has an hindex of 28, co-authored 208 publications receiving 3496 citations. Previous affiliations of Rick P. Millane include Purdue University.
Papers
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Phase retrieval in crystallography and optics
TL;DR: In this paper, the principles of phase retrieval in crystallography are outlined and compared and contrasted with phase retrieval for general imaging, and the emphasis is on phase-retrieval algorithms and areas in which results in one discipline have, and may, contribute to the other.
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Fluorescence optical diffusion tomography
Adam B. Milstein,Seungseok Oh,Kevin J. Webb,Charles A. Bouman,Quan Zhang,David A. Boas,Rick P. Millane +6 more
TL;DR: A nonlinear, Bayesian optimization scheme is presented for reconstructing fluorescent yield and lifetime, the absorption coefficient, and the diffusion coefficient in turbid media, such as biological tissue.
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The crystal structure of gellan
TL;DR: In this paper, a successful re-examination of the crystal structure of gellan is described, showing that the gellans chains have backbone conformations different from those previously considered.
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The molecular structure of kappa-carrageenan and comparison with iota-carrageenan
TL;DR: In this article, the ordered conformation of kappa-carrageenan molecules in condensed but well-hydrated systems has been investigated by refining stereochemically plausible models to fit the continuous X-ray diffraction data obtained from oriented fibers.
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Optical diffusion tomography by iterative- coordinate-descent optimization in a Bayesian framework
TL;DR: In this paper, an inversion algorithm is formulated in a Bayesian framework and an efficient optimization technique is presented for calculating the maximum a posteriori image, where the data are modeled as complex Gaussian random vector with shot-noise statistics, and the unknown image is modeled as a generalized Gaussian Markov random field.