Date

Tuesday, November 2, 2021 - 16:00 to 17:00

Professor Itai Shafrir,  Technion-Israel Institute of Technology

Title: Minimizers of a variational problem for nematic liquid crystals with variable degree of orientation in two dimensions

Date

Tuesday, October 26, 2021 - 09:30 to 10:30

Speaker: George Seelinger, University of Michigan

Title: Diagonal harmonics and shuffle theorems

Date

Tuesday, November 2, 2021 - 15:00 to 16:00

[Speaker] Prof. Masaki Satoh (Atmosphere and Ocean Research Institute, The University of Tokyo)

Date

Tuesday, October 26, 2021 - 16:00 to 17:00

Professor Oscar Domingues Bonilla, The University of Lyon

Title: John–Nirenberg spaces revisited

Abstract:

We study John—Nirenberg-type spaces where oscillations of functions are controlled via covering lemmas. Our methods give new surprising results and clarify classical inequalities. Joint work with Mario Milman (Florida and Buenos Aires).

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Date

Tuesday, October 19, 2021 - 16:00 to 17:00

Dr. João Pedro Ramos, Eidgenössische Technische Hochschule Zürich

Title: STABILITY FOR GEOMETRIC AND FUNCTIONAL INEQUALITIES

Abstract

Date

Friday, November 5, 2021 - 11:00

Nikon New Confocal System "AX R"

Date

Tuesday, November 16, 2021 - 14:00

Automated light sheet imaging of cleared large samples using UltraMicroscope Blaze

Date

Monday, November 1, 2021 - 09:00

Language: English

Date

Wednesday, October 13, 2021 - 17:00

Seminar hosted by QG Unit.
Speaker: Karapet Mkrtchyan, Imperial College London
Title: Duality-symmetric formulation of electrodynamics and (chiral) p-form generalizations

Date

Thursday, October 14, 2021 - 15:00 to 16:00

Analysis on Metric Spaces Fall Seminar

Title: Quasiconformal and Sobolev mappings in metric measure spaces

Speaker: Panu Lahti, Chinese Academy of Sciences

Abstract: Starting from Gehring, the equivalence between the metric, geometric, and analytic def- initions of quasiconformality has been investigated by various authors. There are many results stating that if a mapping is metrically quasiconformal, perhaps only in a relaxed sense, then it is analytically quasiconformal, or at least a Sobolev mapping. In recent joint work with Xiaodan Zhou, we have shown an improved version of such a result, which seems to detect more Sobolev mappings than previous results in the literature. I will discuss these results as well as the general strategy of the proofs.

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