High-resolution multi-spectral imaging with diffractive lenses and learned reconstruction
Spectral imaging is a fundamental diagnostic technique with widespread application.
Conventional spectral imaging approaches have intrinsic limitations on spatial and spectral …
Conventional spectral imaging approaches have intrinsic limitations on spatial and spectral …
Convolutional inverse problems in imaging with convolutional sparse models
Convolutional Inverse Problems in Imaging with Convolutional Sparse Models Page 1 JW2A.9.pdf
Imaging and Applied Optics 2019 (COSI, IS, MATH, pcAOP) © OSA 2019 Convolutional …
Imaging and Applied Optics 2019 (COSI, IS, MATH, pcAOP) © OSA 2019 Convolutional …
Computational spectral imaging techniques using diffractive lenses and compressive sensing
OF Kar - 2019 - open.metu.edu.tr
Spectral imaging is a fundamental diagnostic technique in physical sciences with
application in diverse fields such as physics, chemistry, biology, medicine, astronomy, and …
application in diverse fields such as physics, chemistry, biology, medicine, astronomy, and …
DEEP LEARNING-BASED UNROLLED RECONSTRUCTION METHODS FOR COMPUTATIONAL IMAGING
CD Bezek - 2021 - open.metu.edu.tr
Computational imaging is the process of forming images from indirect measurements using
computation. In this thesis, we develop deep learning-based unrolled reconstruction …
computation. In this thesis, we develop deep learning-based unrolled reconstruction …
Efficient algorithms for convolutional inverse problems in multidimensional imaging
D Doğan - 2020 - search.proquest.com
Computational imaging is the process of indirectly forming images from measurements
using image reconstruction algorithms that solve inverse problems. In many inverse …
using image reconstruction algorithms that solve inverse problems. In many inverse …
Comparison of Dictionary-Based Image Reconstruction Algorithms for Inverse Problems
Many inverse problems in imaging involve measurements that are in the form of
convolutions. Sparsity priors are widely exploited in their solutions for regularization as …
convolutions. Sparsity priors are widely exploited in their solutions for regularization as …