Roeland Dilz
Department / Institute
Group
RESEARCH PROFILE
Roeland J. Dilz is Assistant professor in the Electromagnetics group of the Electrical Engineering department of the Eindhoven University of Technology. His main research interests are the numerical modeling of electromagnetics, and the modeling of the interaction of electromagnetics with other physical phenomena.
He currently works on developing spatial spectral discretization techniques for numerical modeling, which have proven highly effective for modeling electromagnetics in layered media. Spatial spectral discretizations combine flexibility, high accuracy and competitive efficiency into a technique that is promising for a large class of numerical modeling problems beyond electromagnetics.
By predicting the effects of abstract physical laws into real-world situations, simulations form a fascinating bridge between theory and practice.
ACADEMIC BACKGROUND
Roeland J. Dilz received a Bachelors degree in mathematics and physics and a Masters degree in theoretical physics at Utrecht University. In 2017 he finished his PhD at the Electromagnetics group in Eindhoven on "A spatial spectral integral equation solver for electromagnetic scattering in dielectric layered media". He did a postdoc in deep-learning CT image reconstruction at the Netherlands Cancer institute. In 2020 he started his current position of assistant professor.
Recent Publications
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Inverse scattering with a parametrized spatial spectral volume integral equation for finite scatterers
Journal of the Optical Society of America A, Optics, Image Science and Vision (2023) -
A Parallel 3D Spatial Spectral Volume Integral Equation Method for Electromagnetic Scattering from Finite Scatterers
Progress In Electromagnetics Research B (2023) -
An overview of spatial spectral methods with complex-plane deformations for the representation of waves in homogeneous and layered media without absorbing boundary conditions
(2023) -
Applications of the spatial spectral Maxwell solver
(2023) -
A rational-expansion-based method to compute Gabor coefficients of 2D indicator functions supported on polygonal domain
Mathematics and Computers in Simulation (2023)
Current Educational Activities
Ancillary Activities
No ancillary activities