YoVDO

A Supercritical Elliptic Equation in the Annulus

Offered By: Hausdorff Center for Mathematics via YouTube

Tags

Mathematics Courses Elliptic Equations Courses

Course Description

Overview

Explore a comprehensive lecture on solving Sobolev-supercritical elliptic problems, focusing on overcoming the lack of compactness due to absent Sobolev embeddings. Delve into how symmetry and monotonicity properties can be leveraged to address this challenge. Examine a recent breakthrough in finding new axially symmetric solutions to a semilinear elliptic equation, achieved through a combination of variational and topological techniques. Learn about this collaborative work involving A. Boscaggin, F. Colasuonno, and T. Weth, presented by Benedetta Noris at the Hausdorff Center for Mathematics.

Syllabus

Benedetta Noris: A supercritical elliptic equation in the annulus


Taught by

Hausdorff Center for Mathematics

Related Courses

Monotonicity Method for Extreme, Singular and Degenerate Inclusions in Electrical Impedance Tomography
Society for Industrial and Applied Mathematics via YouTube
Numerical Homogenization Based Fast Solver for Multiscale PDEs
Hausdorff Center for Mathematics via YouTube
Partial Differential Equations - Lecture 25
ICTP Mathematics via YouTube
Partial Differential Equations - Lecture 28
ICTP Mathematics via YouTube
Partial Differential Equations - Lecture 24
ICTP Mathematics via YouTube