Explore a rigorous mathematical lecture on the De Giorgi conjecture for the half-Laplacian in dimension 4, presented by A. Figalli from ETH Zürich. Delve into advanced concepts in nonlocal partial differential equations and their applications to geometry, physics, and probability. Gain insights from this hour-long talk, which forms part of the Advanced School & Workshop on Nonlocal Partial Differential Equations and Applications to Geometry, Physics and Probability. Enhance your understanding of complex mathematical theories and their interdisciplinary implications.
The De Giorgi Conjecture for the Half-Laplacian in Dimension 4 - I
Overview
Syllabus
The De Giorgi conjecture for the half-Laplacian in dimension 4 - I
Taught by
ICTP Mathematics
Related Courses
-
The De Giorgi Conjecture for the Half-Laplacian in Dimension 4 - II
-
Nonlocal Equations Under Different Perspectives - Lecture 4
-
Nonlocal Equations Under Different Perspectives - Lecture 3
-
Nonlocal Equations Under Different Perspectives - Lecture 1
-
Quantization of Measures - A Gradient Flow Approach
-
Global Regularity of Solutions to the 4-Species Quadratic Diffusion-Reaction System
