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1
Introduction
2
Motivation
3
Definition
4
Oscillation
5
Selfimprovement
6
Why
7
Functional Proof
8
Key Points
9
Sketch
10
General result
11
Geometric condition
12
Motivation for new result
13
Main result
14
Nondoubling weights
15
Reverse doubling weights
16
Proof
Description:
Explore Fractional Poincaré inequalities for doubling and non-doubling weights in this 50-minute lecture. Delve into the unification and improvement of well-known results concerning Fractional Poincaré-Sobolev inequalities using flexible Harmonic Analysis methods. Learn about oscillation, self-improvement, and functional proofs while examining key points and sketches of general results. Investigate geometric conditions, motivations for new findings, and the main theorem involving non-doubling and reverse doubling weights. Gain insights from recent joint research as the speaker guides you through the proof and its implications in the field of mathematics.

Carlos Pérez- Fractional Poincaré Inequalities for Doubling and Non-Doubling Weights

Hausdorff Center for Mathematics
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