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Andreas Rosén is a Professor at the University of Gothenburg with a research focus on Partial Differential Equations (PDEs). His work employs harmonic analysis and operator theory techniques to address central problems in boundary value problems for PDEs with non-smooth coefficients in various domains. He has developed functional calculus approaches in harmonic analysis to construct new operators and singular integrals, particularly for non-smooth PDEs. His areas of interest also include systems of order PDEs, motivated by the study of Dirac operators in mathematical physics. Rosén contributes to the field through significant algebraic geometry applications, including extensive work with differential forms, exterior algebra, and Clifford algebra for spinors. His recent publications encompass topics such as degenerate elliptic systems, maximal estimates, and efficient solvers for electromagnetic wave equations. He has also engaged in educational efforts focused on analytical problem-solving approaches in electromagnetics. Rosén's commitment to advancing mathematical understanding is reflected in his involvement in notable mathematical journals and conferences.
University of Gothenburg • Gothenburg, Sweden
Professor in the Department of Mathematics, focusing on research in Partial Differential Equations.
Administered by the Department of Political Science; focus on International Administration and Global Governance (IAGG).