Gaël Rigaud

14 papers B 1Misc 1Journal 9Unranked 3
YearRankTypeTitle / Venue / Authors
2025 J jnl
The method of the approximate inverse for limited-angle CT.
CoRR
Bernadette N. Hahn, Gaël Rigaud, Richard Schmähl
2022 J jnl
Imaging based on Compton scattering: model-uncertainty and data-driven reconstruction methods.
CoRR
Janek Gödeke, Gaël Rigaud
2021 J jnl
A class of regularizations based on nonlinear isotropic diffusion for inverse problems.
CoRR
Bernadette N. Hahn, Gaël Rigaud, Richard Schmähl
2020 J jnl
Joint fan-beam CT and Compton scattering tomography: analysis and image reconstruction.
CoRR
Lorenz Kuger, Gaël Rigaud
2019 J jnl
3D Compton scattering imaging: study of the spectrum and contour reconstruction.
CoRR
Gaël Rigaud
2017 J jnl
Compton Scattering Tomography: Feature Reconstruction and Rotation-Free Modality.
SIAM J. Imaging Sci.
Gaël Rigaud
2016 J jnl
Reflective Imaging Solved by the Radon Transform.
IEEE Geosci. Remote. Sens. Lett.
Gaël Rigaud, Jean-Baptiste Bellet, Gérard Berginc, Ion Berechet, Stefan Berechet
2014 J jnl
Series Expansions of the Reconstruction Kernel of the Radon Transform over a Cormack-Type Family of Curves with Applications in Tomography.
SIAM J. Imaging Sci.
Gaël Rigaud, A. Lakhal, Alfred K. Louis
2013 J jnl
Modeling and simulation results on a new Compton scattering tomography modality.
Simul. Model. Pract. Theory
Gaël Rigaud, Maï K. Nguyen, Alfred K. Louis
2013 B conf
New approximated inversion of spherical Radon transform in SAR imaging.
ICIP
Rémi Régnier, Gaël Rigaud, Maï K. Nguyen
2013 Misc conf
New bimodal scattered radiation tomographic imaging with attenuation and electron density correction algorithm.
ICASSP
Gaël Rigaud, Rémi Régnier, Maï K. Nguyen
2013 — conf
Novel ultrasonic imaging modality based on circular integral data.
RIVF
Gaël Rigaud, Omar Olvera-Guerrero, Maï Khuong Nguyen
2012 — conf
A Novel Technological Imaging Process Using Ionizing Radiation Properties.
RIVF
Maï K. Nguyen, Christian Faye, Gaël Rigaud, Tuong T. Truong
2011 — conf
Circular harmonic decomposition approach for numerical inversion of circular Radon transforms.
VALUETOOLS
Gaël Rigaud, Maï K. Nguyen, Alfred K. Louis