Efficient algorithms for the regularization of dynamic inverse problems: II. Applications

From MaRDI portal
Publication:4550312

DOI10.1088/0266-5611/18/3/309zbMath1003.65050OpenAlexW2086765037MaRDI QIDQ4550312

Carsten H Wolters, Marko Vauhkonen, Uwe Schmitt, Alfred K. Louis

Publication date: 8 January 2003

Published in: Inverse Problems (Search for Journal in Brave)

Full work available at URL: http://hdl.handle.net/11858/00-001M-0000-0010-AF21-7




Related Items (27)

Joint reconstruction and low-rank decomposition for dynamic inverse problemsModeling the spatio-temporal electrical activity of neuron sourcesOn Regularization Methods for Inverse Problems of Dynamic TypeOn the angular moment operators of attenuated ray transforms of scalar 3D-fieldsContrast enhanced tomographic reconstruction of vascular blood flow with first order and second order adjoint methodsDetectable Singularities from Dynamic Radon DataUsing the Navier-Cauchy equation for motion estimation in dynamic imagingA computational framework for edge-preserving regularization in dynamic inverse problemsA generalized conditional gradient method for dynamic inverse problems with optimal transport regularizationEfficient generalized Golub–Kahan based methods for dynamic inverse problemsDifferential Equations and Uniqueness Theorems for the Generalized Attenuated Ray Transforms of Tensor FieldsInverse problems with inexact forward operator: iterative regularization and application in dynamic imagingDynamic inverse problems: modelling—regularization—numericsGARCH modelling of covariance in dynamical estimation of inverse solutionsGeneralized attenuated ray transforms and their integral angular momentsAn efficient reconstruction approach for a class of dynamic imaging operatorsMotion Compensation Strategies in TomographyReview of Image Similarity Measures for Joint Image Reconstruction from Multiple MeasurementsEnhancing Compressed Sensing 4D Photoacoustic Tomography by Simultaneous Motion EstimationWeak\(^\ast\) solution to a dynamic reconstruction problemContrast enhanced tomographic reconstruction of vascular blood flow based on the Navier-Stokes equation.Well-defined forward operators in dynamic diffractive tensor tomography using viscosity solutions of transport equationsVascular blood flow reconstruction with contrast-enhanced computerized tomographyWeak\(^\ast\) approximations to the solution of a dynamic reconstruction problemOn regularization of a variational approach to solving control reconstruction problemsMulti-Domain Regularization Based Computed Tomography for High-Speed Rotation ObjectsDynamic linear inverse problems with moderate movements of the object: ill-posedness and regularization




This page was built for publication: Efficient algorithms for the regularization of dynamic inverse problems: II. Applications