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1
Intro
2
Overview
3
Fourier restriction problem
4
SME vs. Fourier restriction conjecture
5
A generalization of (L2) SME
6
Divergence set of Schrödinger solutions
7
Spherical average Fourier decay rates of fractal measures
8
Falconer's distance set problem
Description:
Explore recent developments in weighted Fourier extension estimates and their applications in partial differential equations and geometric measure theory in this 43-minute lecture. Delve into topics such as the Fourier restriction problem, the relationship between SME and Fourier restriction conjecture, and a generalization of L2 SME. Examine the divergence set of Schrödinger solutions, spherical average Fourier decay rates of fractal measures, and Falconer's distance set problem. Access accompanying presentation slides for a comprehensive understanding of the subject matter.

Weighted Fourier Extension Estimates and Applications

International Mathematical Union
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