activity
20122026
most citedHow little data is enough? Phase-diagram analysis of sparsity-regularized X-ray CT

83 citations · 289 across the 18 of their papers we have counts for

collaborators

21 papers

cond-mat.mtrl-sci2026

Bridging powder and multi-crystal diffraction with basis-adaptive texture tomography

Martin Sæbye Carøe, Mads Allerup Carlsen, Felix Tristan Frankus +7

In spatially resolved X-ray diffraction experiments using narrow beams, diffraction patterns from polycrystalline materials often fall between two well-served regimes. Fine-grained…

cs.CE2026

Systematic Analysis of Penalty-Optimised Illumination Design for Tomographic Volumetric Additive Manufacturing via the Extendable Framework TVAM AID Using the Core Imaging Library

Nicole Pellizzon, Richard Huber, Jon Spangenberg +1

Tomographic Volumetric Additive Manufacturing(TVAM) is a novel manufacturing method that allows for the fast creation of objects of complex geometry in layerless fashion. The proce…

astro-ph.EP2026

Direct detection of hydrogen reveals a new macroscopic crustal water reservoir on early Mars

Estrid Buhl Naver, Katrine Wulff Nikolajsen, Martin Sæbye Carøe +13

The next great leap in Martian exploration will be the return of samples to Earth. To ensure the maximum scientific return from studying these samples, the development and utilisat…

math.NA2023★ 11 cited

CUQIpy: II. Computational uncertainty quantification for PDE-based inverse problems in Python

Amal M A Alghamdi, Nicolai A B Riis, Babak M Afkham +4

Inverse problems, particularly those governed by Partial Differential Equations (PDEs), are prevalent in various scientific and engineering applications, and uncertainty quantifica…

math.NA2023★ 13 cited

CUQIpy: I. Computational uncertainty quantification for inverse problems in Python

Nicolai A B Riis, Amal M A Alghamdi, Felipe Uribe +4

This paper introduces CUQIpy, a versatile open-source Python package for computational uncertainty quantification (UQ) in inverse problems, presented as Part I of a two-part series…

math.NA2022

Low-rank flat-field correction for artifact reduction in spectral computed tomography

Katrine O Bangsgaard, Genoveva Burca, Evelina Ametova +2

Spectral computed tomography has received considerable interest in recent years since spectral measurements contain much richer information about the object of interest. In spectra…

math.NA2022

A Bayesian Approach to CT Reconstruction with Uncertain Geometry

Frederik H. Pedersen, Jakob S. Jørgensen, Martin S. Andersen

Computed tomography is a method for synthesizing volumetric or cross-sectional images of an object from a collection of projections. Popular reconstruction methods for computed tom…

math.NA2022

Structural Gaussian Priors for Bayesian CT reconstruction of Subsea Pipes

Silja L. Christensen, Nicolai A. B. Riis, Felipe Uribe +1

A non-destructive testing (NDT) application of X-ray computed tomography (CT) is inspection of subsea pipes in operation via 2D cross-sectional scans. Data acquisition is time-cons…

physics.med-ph2022★ 2 cited

Iterative image reconstruction for CT with unmatched projection matrices using the generalized minimal residual algorithm

Emil Y. Sidky, Per Christian Hansen, Jakob S. Jørgensen +1

The generalized minimal residual (GMRES) algorithm is applied to image reconstruction using linear computed tomography (CT) models. The GMRES algorithm iteratively solves square, n…

math.NA2021

Stopping Rules for Algebraic Iterative Reconstruction Methods in Computed Tomography

Per Christian Hansen, Jakob Sauer Jørgensen, Peter Winkel Rasmussen

Algebraic models for the reconstruction problem in X-ray computed tomography (CT) provide a flexible framework that applies to many measurement geometries. For large-scale problems…

physics.med-ph2021

Enhanced hyperspectral tomography for bioimaging by spatiospectral reconstruction

Ryan Warr, Evelina Ametova, Robert J. Cernik +6

Here we apply hyperspectral bright field imaging to collect computed tomographic images with excellent energy resolution (800 eV), applying it for the first time to map the distrib…

physics.med-ph2021★ 12 cited

Crystalline phase discriminating neutron tomography using advanced reconstruction methods

Evelina Ametova, Genoveva Burca, Suren Chilingaryan +8

Time-of-flight neutron imaging offers complementary attenuation contrast to X-ray computed tomography (CT), coupled with the ability to extract additional information from the vari…

physics.med-ph2021★ 38 cited

Core Imaging Library -- Part II: Multichannel reconstruction for dynamic and spectral tomography

Evangelos Papoutsellis, Evelina Ametova, Claire Delplancke +7

The newly developed Core Imaging Library (CIL) is a flexible plug and play library for tomographic imaging with a specific focus on iterative reconstruction. CIL provides building…

math.OC2021★ 62 cited

Core Imaging Library -- Part I: a versatile Python framework for tomographic imaging

Jakob S. Jørgensen, Evelina Ametova, Genoveva Burca +8

We present the Core Imaging Library (CIL), an open-source Python framework for tomographic imaging with particular emphasis on reconstruction of challenging datasets. Conventional…

math.FA2017

Analyzing Reconstruction Artifacts from Arbitrary Incomplete X-ray CT Data

Leise Borg, Jurgen Frikel, Jakob Sauer Jorgensen +1

This article provides a mathematical analysis of singular (nonsmooth) artifacts added to reconstructions by filtered backprojection (FBP) type algorithms for X-ray CT with arbitrar…

math.NA2015

Noise Robustness of a Combined Phase Retrieval and Reconstruction Method for Phase-Contrast Tomography

Rasmus Dalgas Kongskov, Jakob Sauer Jørgensen, Henning Friis Poulsen +1

Classical reconstruction methods for phase-contrast tomography consist of two stages: phase retrieval and tomographic reconstruction. A novel algebraic method combining the two was…

math.OC2014★ 83 cited

How little data is enough? Phase-diagram analysis of sparsity-regularized X-ray CT

Jakob S. Jørgensen, Emil Y. Sidky

We introduce phase-diagram analysis, a standard tool in compressed sensing, to the X-ray CT community as a systematic method for determining how few projections suffice for accurat…

math.OC2014★ 63 cited

Testable uniqueness conditions for empirical assessment of undersampling levels in total variation-regularized x-ray CT

Jakob S. Jørgensen, Christian Kruschel, Dirk A. Lorenz

We study recoverability in fan-beam computed tomography (CT) with sparsity and total variation priors: how many underdetermined linear measurements suffice for recovering images of…

physics.med-ph2012★ 2 cited

Few-view single photon emission computed tomography (SPECT) reconstruction based on a blurred piecewise constant object model

Paul A Wolf, Jakob H Jørgensen, Taly G Schmidt +1

A sparsity-exploiting algorithm intended for few-view Single Photon Emission Computed Tomography (SPECT) reconstruction is proposed and characterized. The algorithm models the obje…

math.NA2012★ 3 cited

Empirical average-case relation between undersampling and sparsity in x-ray CT

Jakob S. Jørgensen, Emil Y. Sidky, Per Christian Hansen +1

In x-ray computed tomography (CT) it is generally acknowledged that reconstruction methods exploiting image sparsity allow reconstruction from a significantly reduced number of pro…

physics.med-ph2012

First-order convex feasibility algorithms for iterative image reconstruction in X-ray CT

Emil Y. Sidky, Jakob S. Jørgensen, Xiaochuan Pan

Iterative image reconstruction (IIR) algorithms in Computed Tomography (CT) are based on algorithms for solving a particular optimization problem. Design of the IIR algorithm, ther…