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1
Introduction
2
Outline
3
Complex Function Theory
4
Dual Problem
5
Bounded Mean Oscillation
6
Bounded Oscillation
7
Self Improving Properties
8
Hilbert Transform
9
Bounded Operators
10
BMO Functions
11
LP Spaces
12
regularity
13
divergence
14
nonsmooth coefficients
15
Helder continuity
16
Weak solution
17
Pfefferman
18
Properties of Harmonic Functions
19
Durst a Problem
20
Boundary Value Problems
21
Examples
22
Kanto conjecture
23
Nonself adjoint case
24
Carlos measure characterization
25
BMOsolvability
26
Boundary Geometry
27
Open Problems
28
Bounded Domains
Description:
Explore the intricacies of nonsmooth boundary value problems in this 46-minute AMS-AWM Noether Lecture given by Jill Pipher from Brown University at the 2018 Joint Mathematics Meetings. Delve into complex function theory, dual problems, and bounded mean oscillation. Examine the self-improving properties of Hilbert transforms and bounded operators. Investigate BMO functions, LP spaces, and regularity in the context of nonsmooth coefficients. Analyze Helder continuity, weak solutions, and properties of harmonic functions. Study the Durst problem, boundary value problems, and the Kanto conjecture. Explore the nonself-adjoint case, Carlos measure characterization, and BMO solvability. Consider boundary geometry and open problems in bounded domains, gaining insights into this advanced mathematical topic.

Nonsmooth Boundary Value Problems

Joint Mathematics Meetings
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