Jan ten Thije Boonkkamp
If you look carefully, you can see PDEs everywhere.
Jan ten Thije Boonkkamp is an Associate Professor in the Department of Mathematics and Computer Science at Eindhoven University of Technology (TU/e). His research interests include: * Numerical analysis - numerical methods for partial differential equations, finite volume methods for conservation laws, complete flux schemes, hyperbolic systems, time integration methods, Monge-Ampère equation, ray tracing * Applied sciences: computational fluid dynamics, combustion theory, plasma physics, semiconductor simulation, computational illumination optics Jan operates two main research lines * Develop mathematical models for illumination optics, both analytical and numerical. An optical system is formulated as an optimal transport problem, subject to energy conservation. This approach allows us to derive a nonlinear PDE defining one of the optical surfaces. Efficient numerical solution methods for this equation are developed. * Develop novel flux approximation schemes for conservation laws. Basic idea is to compute the numerical flux from a local boundary value problem. The resulting numerical solution features properties of the exact solution
Jan ten Thije Boonkkamp received his MSc from the Department of Applied Mathematics at the University of Twente in 1984. He then started working at the Centrum Wiskunde & Informatica, Amsterdam where he remained until 1988, when he joined Philips Research Laboratories in Eindhoven. In 1991, he joined TU/e. In January 2015, Jan was a Visiting Professor in the Department of Mathematics & Statistics, IIT Kanpur, India. Jan publishes regularly in leading journals, such as the Journal of Computational and Applied Mathematics, Journal of Computational Physics and Journal of Scientific Computing.
A least-squares method for the inverse reflector problem in arbitrary orthogonal coordinatesJournal of Computational Physics (2018)
Full linear multistep methods as root-findersApplied Mathematics and Computation (2018)
Approximation of the convective flux in the incompressible Navier-Stokes equations using local boundary-value problemsJournal of Computational and Applied Mathematics (2018)
Freeform lens design: a Monge-Ampère problem with non-quadratic cost function(2018)
Monge-Ampère type equations for freeform illumination opticsIllumination Optics V 2018 (2018)
- Advanced calculus
- Linear algebra 2
- Scientific computing in partial differential equations
- Theory and practice of ordinary differential equations
- Advanced Computational Fluid and Plasma Dynamics
- Analysis 1
No ancillary activities