Results 51 to 60 of about 7,807,536 (173)
Ab initio compressive phase retrieval
Any object on earth has two fundamental properties: it is finite, and it is made of atoms. Structural information about an object can be obtained from diffraction amplitude measurements that account for either one of these traits. Nyquist-sampling of the
Marchesini, S.
core +1 more source
Lensless Three-Dimensional Quantitative Phase Imaging Using Phase Retrieval Algorithm
Quantitative phase imaging (QPI) techniques are widely used for the label-free examining of transparent biological samples. QPI techniques can be broadly classified into interference-based and interferenceless methods.
V. Anand +4 more
semanticscholar +1 more source
Low Photon Count Phase Retrieval Using Deep Learning. [PDF]
Imaging systems' performance at low light intensity is affected by shot noise, which becomes increasingly strong as the power of the light source decreases.
A. Goy +3 more
semanticscholar +1 more source
Solving (most) of a set of quadratic equalities: Composite optimization for robust phase retrieval [PDF]
We develop procedures, based on minimization of the composition $f(x) = h(c(x))$ of a convex function $h$ and smooth function $c$, for solving random collections of quadratic equalities, applying our methodology to phase retrieval problems.
John C. Duchi, Feng Ruan
semanticscholar +1 more source
Phase retrieval by power iterations
I show that the power iteration method applied to the phase retrieval problem converges under special conditions. One is given the relative phases between small non-overlapping groups of pixels of a recorded intensity pattern, but no information on the ...
Marchesini, Stefano
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We study a bandit version of phase retrieval where the learner chooses actions $(A_t)_{t=1}^n$ in the $d$-dimensional unit ball and the expected reward is $\langle A_t, _\star\rangle^2$ where $ _\star \in \mathbb R^d$ is an unknown parameter vector. We prove that the minimax cumulative regret in this problem is $\smash{\tilde (d \sqrt{n})}$, which
Lattimore, Tor, Hao, Botao
openaire +2 more sources
Online Regularization by Denoising with Applications to Phase Retrieval [PDF]
Regularization by denoising (RED) is a powerful framework for solving imaging inverse problems. Most RED algorithms are iterative batch procedures, which limits their applicability to very large datasets.
Zihui Wu +3 more
semanticscholar +1 more source
We propose a label enhanced and patch based deep learning phase retrieval approach which can achieve fast and accurate phase retrieval using only several fringe patterns as training dataset.
Jiashuo Shi +4 more
semanticscholar +1 more source
Phase Retrieval via Randomized Kaczmarz: Theoretical Guarantees
We consider the problem of phase retrieval, i.e. that of solving systems of quadratic equations. A simple variant of the randomized Kaczmarz method was recently proposed for phase retrieval, and it was shown numerically to have a computational edge over ...
Tan, Yan Shuo, Vershynin, Roman
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Phase Retrieval Using Conditional Generative Adversarial Networks [PDF]
In this paper, we propose the application of conditional generative adversarial networks to solve various phase retrieval problems. We show that including knowledge of the measurement process at training time leads to an optimization at test time that is
Tobias Uelwer +2 more
semanticscholar +1 more source

