معرفی
Hanne Hardering is a researcher at the Department of Numerical Mathematics, Faculty of Mathematics, Technische Universität Dresden. She holds a PhD (Dr. rer. nat.) from Freie Universität Berlin (2015) and a Diplom in Mathematics (2010). Her research focuses on the numerical analysis of partial differential equations on surfaces and Riemannian manifolds, with expertise in finite element methods, geometric numerical techniques, and error analysis.
Her doctoral work, supervised by Prof. Ralf Kornhuber and Prof. Klaus Ecker, centered on discretization error bounds for geodesic finite elements. Current research includes subproject leadership in DFG Research Unit 3013 on vector/tensor-valued surface PDEs, focusing on symmetry, length, and tangential constraints. Key contributions span surface Stokes equations, geometric finite elements, and manifold-valued spline approximations.
Publications emphasize rigorous mathematical analysis of numerical methods, with applications in geometric modeling and differential geometry. Collaborations include work with renowned institutions and researchers such as SIAM, Oberwolfach Reports, and Springer’s Handbook of Variational Methods. Her work bridges numerical analysis with geometric theory, advancing computational tools for complex PDE systems.
