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T. Van Doorsselaere

Researcher at Katholieke Universiteit Leuven

Publications -  157
Citations -  6782

T. Van Doorsselaere is an academic researcher from Katholieke Universiteit Leuven. The author has contributed to research in topics: Coronal loop & Magnetohydrodynamics. The author has an hindex of 48, co-authored 140 publications receiving 6088 citations. Previous affiliations of T. Van Doorsselaere include Catholic University of Leuven & University of Warwick.

Papers
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Detection of Waves in the Solar Corona: Kink or Alfvén?

TL;DR: In this article, the authors demonstrate that the observational findings can be explained in terms of guided kink magnetoacoustic modes, which is inconsistent with MHD wave theory and explain the omnipresence of waves in the corona using CoMP instrument.
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Coronal loop oscillations Calculation of resonantly damped MHD quasi-mode kink oscillations of longitudinally stratified loops

TL;DR: In this article, the authors generalize the model by including longitudinal density stratification and examine how the longitudinaldensity stratification alters the linear eigenmodes of the system, their oscillation frequencies, and the damping rates by resonant absorption.
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Coronal Seismology by Means of Kink Oscillation Overtones

TL;DR: The detection of overtones of coronal loop kink oscillations has been an important advance in the development of Coronal seismology as discussed by the authors, and it has significantly increased the potential of CORONAL seismology and has thus initiated important theoretical and observational improvements.
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Damping of coronal loop oscillations: calculation of resonantly damped kink oscillations of one-dimensional nonuniform loops

TL;DR: In this paper, a numerical analysis of coronal loop oscillations in equilibrium states with thin non-uniform boundary layers is presented, where the dependence of the complex frequency of the kink mode on the width of the nonuniform layer, on the length of the loop, and on the density contrast between the internal and the external region is compared with analytical theory.