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Andreas Rosén is a Full Professor in the Department of Mathematical Sciences at Chalmers University. His research primarily focuses on partial differential equations (PDEs), utilizing techniques from harmonic analysis and operator theory. A central problem he addresses is the well-posedness of boundary value problems for PDEs with non-smooth coefficients in various domains. He employs functional calculus and harmonic analysis to construct new operators and analyze singular integrals, aiming to solve non-smooth PDEs in a constructive manner. Additionally, his work on PDE systems draws motivation from mathematical physics, particularly related to Dirac operators. Rosén also explores algebra and geometry, contributing significantly to differential forms, exterior algebra, and Clifford algebra, which involve spinors. His expertise extends to designing integral equations for numerically solving scattering problems related to Maxwell's equations, often in collaboration with computational mathematicians.
General requirements apply to all departments listed at Chalmers. Specific departments like Architecture require a portfolio. Programs in Management/Economics do not strictly require GMAT/GRE but high academic standing is prioritized.