Computational Illumination Optics at TU/e
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Computational Illumination Optics at TU/e
Designing the optical systems of the future
PhD
Carmela Filosa,
Phase space ray tracing for illumination optics
Bart van Lith,
Principles of computational illumination optics
Corien Prins,
Inverse methods for illumination optics
Lotte Romijn,
Generated Jacobian equations in freeform optical design: Mathematical theory and numerics
Nitin Yadav,
Monge-Ampère problems with non-quadratic cost function: Application to freeform optics
Master
René Beltman
Solving the Monge-Ampère Equation for a free-form reflector in arbitrary coordinate systems
Maikel Bertens
Least-squares method for the Monge-Ampère equation with application to calculating lens surfaces in optical systems
Siyuan Jiang
Inverse design of cylindrically symmetric reflector with scattering surfaces
Jorg Portegies
Fast ray tracing in phase space for optical design
Jarno van Roosmalen
The Monge-Ampère equation for optimal mass transport with applications in optical design
Teun van Roosmalen
Saddle point construction for aberrations in grazing incidence mirror systems
Hannah van Susteren
Mathematical model for a freeform optical system. Point source to point target with two reflectors
Ellen Vugts
The hyperbolic Monge-Ampère equation
Rutger Wessels
A least-squares algorithm for the Monge-Ampère Equation: analysis and application to freeform optics
Bachelor
Robert van Barlingen
An introduction to phase space ray tracing: and everything that came before
Maikel Bertens
Numerical models of light scattering in a dusty plasma
Lotte van de Leur
Comparing two methods for Monte Carlo ray tracing
Kevin Menting
Time integration methods for gradient-index media using Hamiltonian Optics
Alex van der Plas
Inverse optical design methods for freeform two-dimensional systems
Lucas Ronckers
Approximation of the Luneburg lens with discrete layers using geometric optics
Jesse Schardijn
Simulating light propagation by using the Fast Marching Method