“Exploring the zoo of nonlinear partial differential equations”
Partial differential equations, especially the nonlinear ones, are as different as animals in the zoo. We study them: do they have solutions, are these solutions unique? How do the solutions behave? How do they depend on parameters? How should we calculate solutions numerically? How do all these properties relate to the real-world situations that generated the equations in the first place? Tools such as functional analysis and variational calculus allow us to create order in the zoo.
Read moreMeet some of our Researchers
Project Related Publications
Our most recent peer reviewed publications
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Preclinical validation of the advection diffusion flow estimation method using computational patient specific coronary tree phantoms
International Journal for Numerical Methods in Biomedical Engineering (2023) -
Recapture probability for antitrapped Rydberg states in optical tweezers
Physical Review A (2023) -
Cosh gradient systems and tilting
Nonlinear Analysis : Theory, Methods and Applications (2023) -
Generalized gradient structures for measure-valued population dynamics and their large-population limit
Calculus of Variations and Partial Differential Equations (2023) -
General weak segregation theory with an application to monodisperse semi-flexible diblock copolymers
Journal of Chemical Physics (2023)
Contact
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Postal address
P.O. Box 5135600 MB EindhovenNetherlands -
Postal address
P.O. Box 5135600 MB EindhovenNetherlands -
Visiting address
MetaforumGroene Loper 55612 AP EindhovenNetherlands -
Secretarycasa@ tue.nl