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1
Introduction
2
Laplaces equation
3
First proof
4
Second proof
5
Extended proof
6
Viscosity solution
7
Integration by parts
8
Harnack inequality
9
Holded continuity
10
Hardneck inequality
11
Motivation
12
Contributions
13
Super solutions
14
Discrete equations
15
Explicit computation
16
Explicit proof
17
Second property
Description:
Explore the viscosity solutions approach to variational problems in this 55-minute colloquium talk from the Women and Mathematics series. Delve into Laplace's equation, multiple proof methods, and key mathematical concepts as presented by Daniela De Silva from Columbia University. Gain insights into integration by parts, Harnack inequality, Hölder continuity, and hardneck inequality. Examine super solutions, discrete equations, and explicit computations while understanding the motivation behind and contributions to this field of study. Enhance your understanding of advanced mathematical techniques and their applications in solving complex variational problems.

Viscosity Solutions Approach to Variational Problems - Daniela De Silva

Institute for Advanced Study
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