V5B8 - Selected Topics in Analysis -Topis in Euclidean Harmonic Analysis
Summer term 2023
- Prof. Dr. Christoph Thiele
Organisational details
- Time and place: Thu 14-16 (c.t.), Room N0.003, Endenicher Allee 60 (Annex), first lecture: Thu 6th April
- If you are a participating Masters student, please register on Basis.
Basis page
Overview
We will be reading a handful of papers of the original literature,
several coauthored by the lecturer. The list of papers is growing here:
-
"When does exp(-tau) maximize Fourier extension for a conic section?"
(G. Negro, D. Oliveira e Silva, C.T.) arXiv:2209.03916.
We will read the proof of Foschi's theorem in Section 2.
Prerequisites: Basic Bachelor level courses
in Analysis. In particular familiarity with Fourier analysis and
Lebesgue measure theory is helpful.
Homework: It is expected that students read and work through and understand the discussed papers (in so far as discussed in the course) as well as the important references therein, concurrently with the lectures.
Examination
There will be oral exams in the week July 17- 24.
A typical exam will discuss two of the papers read throughout the course,
one chosen by the examiner and one by the examinee.