Explore classical Bifurcation Theory and its modern applications in Riemannian Geometry in this 49-minute lecture by Paolo Piccione from the University of São Paulo. Gain insights into minimal and constant mean curvature surfaces, and delve into the intricacies of the Yamabe problem. Discover how bifurcation phenomena play a crucial role in understanding geometric variational problems, bridging the gap between classical theory and contemporary mathematical research.
Bifurcation Phenomena in Geometric Variational Problems
Overview
Syllabus
Paolo Piccione, University of São Paulo: Bifurcation Phenomena in Geometric Variational Problems
Taught by
IMSA
Related Courses
-
Geometric Variational Methods for Scalar Curvature and Other Curvature Problems
-
Mean Curvature and Variational Theory
-
Recent Progress on Minimal and Constant Mean Curvature Surfaces
-
Existence of Global Minimizer for Elastic Variational Obstacle Avoidance Problems on Riemannian Manifolds
-
Minimal Surfaces in Diblock Copolymers and Geometric Scaffolds - Lecture 2
-
Recent Developments in Constant Mean Curvature Hypersurfaces - Part I
