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David Witt Nyström is a Professor at the University of Gothenburg specializing in complex geometry. His research interests include Okounkov bodies, geodesic spaces, Kähler metrics, and volumes of big cohomology classes. Nyström's recent work focuses on non-Archimedean Kähler geometry and harmonic interpolation, contributing to foundational theories such as the Brunn-Minkowski theorem and random determinants. His publications illustrate a profound engagement with contemporary mathematics, including articles in reputable journals like the Journal of Differential Geometry and the Journal American Mathematical Society. Notable works include explorations into deformations of Kähler manifolds, convex subequations, and the maximum rank problem in complex homogeneous Monge-Ampère equations. His contributions advance the understanding of complex geometry, driving forward discussions on duality and the movable cone of projective manifolds.
Administered by the Department of Political Science; focus on International Administration and Global Governance (IAGG).