activity
19922023
most citedCoefficient Quantization for Frames in Banach Spaces

51 citations · 253 across the 61 of their papers we have counts for

collaborators

61 papers

math.FA2023

On stability of metric spaces and Kalton's property

F. Baudier, Th. Schlumprecht, A. Zsák

The first named author introduced the notion of upper stability for metric spaces as a relaxation of stability. The motivation was a search for a new invariant to distinguish the c…

math.CO2023

Stochastic Embeddings of Graphs into Trees

Th. Schlumprecht, Garrett Tresch

It is known that every graph with n vertices embeds stochastically into trees with distortion . In this paper, we show that this upper bound is sharp for a large class o…

math.MG2022

-distortion of Wasserstein metrics: a tale of two dimensions

Florent P. Baudier, Chris Gartland, Thomas Schlumprecht

By discretizing an argument of Kislyakov, Naor and Schechtman proved that the 1-Wasserstein metric over the planar grid has -distortion bounded below by a…

math.FA2021

The space is primary for

Richard Lechner, Pavlos Motakis, Paul F. X. Müller +1

The classical Banach space consists of measurable scalar functions on the unit square for which $$\|f\| = \int_0^1\Big(\int_0^1 |f(x,y)|^p dy\Big)^{1/p}dx < \infty.$…

math.FA2020

The cardinality of the sublattice of closed ideals of operators between certain classical sequence spaces

Daniel Freeman, Thomas Schlumprecht, Andras Zsak

Theorem A and Theorem B of [1] state that for the lattice of closed ideals of , and of $\mathcal{L}(\ell_1,\…

math.FA2020★ 2 cited

Banach spaces for which the space of operators has closed ideals

Daniel Freeman, Thomas Schlumprecht, Andras Zsak

We formulate general conditions which imply that , the space of operators from a Banach space to a Banach space , has closed ideals where $\mathfra…