Kähler-Ricci flow and the Wu-Yau theorem
Kyle Broder describes the proof of Wu-Yau theorem.
Видео Kähler-Ricci flow and the Wu-Yau theorem канала Australian Geometric PDE Seminar
Видео Kähler-Ricci flow and the Wu-Yau theorem канала Australian Geometric PDE Seminar
Показать
Комментарии отсутствуют
Информация о видео
1 апреля 2022 г. 8:50:19
00:53:34
Другие видео канала
Vishnu Mangalath: Stucture of Yang-Mills equations
James Stanfield: Hermitian manifolds with flat Gauduchon connections
Peter Olanipekun: The Willmore energy in Four Dimensions
Ben Andrews: Harmonic functions with polynomial growth
Max Hallgren: Tensor maximum principle
Cale Rankin: Geometry and convexity of generated Jacobian equations
Timothy Buttsworth: The Einstein-Hilbert functional along Ebin geodesics
Vishnu Mangalath: Uhlenbeck Compactness
Asymptotic Convexity in MCF (Part 1)
Introduction to Mean Curvature Flow
Chris Hopper: The Maxwell Equations, the associated Cauchy Problem, connected to Yang-Mills
Jack Thompson: On an overdetermined problem involving the fractional Laplacian
Estimates for MCF in R^3
Background on differential geometry
Ricci flow on surfaces
Convexity and Huisken's Convergence Theorem
Max Orchard: The Yang-Mills equations
Background on differential geometry 2
Ancient solutions of the heat equation of polynomial growth 02
MCF with surgery part 2