F. Talimdjioski

will speak on

Lipschitz-free spaces over manifolds and the metric approximation property

Time: 3:00PM
Date: Tue 26th April 2022
Location: Seminar Room SCN 1.25 [map]

Further information

Abstract: Let $\nm\cdot$ be an arbitrary norm on $\R^N$ and let $M$ be a closed $C^1$-submanifold of $\R^N$. Consider the pointed metric space $(M,d)$, where $d$ is the metric given by $d(x,y)=\nm{x-y}$ and $x_0 \in M$ is an arbitrary distinguished point. The main result of the talk is that the Lipschitz-free space $\free{M}$ over $(M,d)$ has the metric approximation property. This result is based on a joint work with Prof. Richard Smith.

https://ucd-ie.zoom.us/j/69829896554

(This talk is part of the Analysis series.)

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