Regular biography
Andrea Mondino is a Research Fellow at the Mathematical Institute, University of Oxford, within the Department of MATH. His research interests lie at the intersection of analysis and geometry, with a focus on differential and metric geometry. Mondino employs analytic techniques such as optimal transport, functional analysis, and partial differential equations to address problems in geometric measure theory and calculus of variations. His work has significant implications for applications in physics, biology, and economics. Mondino is also involved in editorial roles for several mathematical journals.
Scholar-generated biography
Andrea Mondino is a researcher at the University of Oxford's Mathematical Institute, specializing in geometric analysis. His work focuses on the structure and properties of metric measure spaces with lower Ricci curvature bounds, including stability of curvature conditions, heat flows, and functional inequalities. Mondino's research also explores nonlinear diffusion equations, optimal transport, and synthetic Ricci curvature bounds in Lorentzian spaces. His contributions include studies on the topology of RCD spaces, Willmore spheres, and the volume measure of non-smooth spaces. His work bridges differential geometry and analysis, offering insights into geometric and functional inequalities in non-smooth settings.