activity
20022026
most citedThe complexity of classifying separable Banach spaces up to isomorphism

33 citations · 95 across the 35 of their papers we have counts for

collaborators

42 papers

math.FA2026

Kalton-Peck space is not isomorphic to its hyperplanes

A. Das, V. Ferenczi, Ch. Rosendal

Let denote the real Kalton-Peck space. No hyperplane of admits a complex structure, and is even in the sense of Ferenczi-Galego. Therefore, is not linearly…

math.MG2023

Abstract embeddability ranks

Florent P. Baudier, Christian Rosendal

We describe several ordinal indices that are capable of detecting, according to various metric notions of faithfulness, the embeddability between pairs of Polish spaces. These embe…

math.FA2022

On uniform and coarse rigidity of

Christian Rosendal

If is an almost transitive Banach space with amenable isometry group (for example, if with ) and admits a uniformly continuous map $X\ov…

math.GR2022

Finite conjugacy classes and split exact cochain complexes

Christian Rosendal

We study the cohomology of isometric group actions on (super) reflexive Banach spaces with a focus on the relation between finite conjugacy classes and split exactness of cochain c…

math.FA2017★ 8 cited

Light groups of isomorphisms of Banach spaces and invariant LUR renormings

Leandro Antunes, Valentin Ferenczi, Sophie Grivaux +1

Megrelishvili defines \emph{light groups} of isomorphisms of a Banach space as the groups on which the Weak and Strong Operator Topologies coincide, and proves that every bounded g…

math.GR2016

Lipschitz structure and minimal metrics on topological groups

Christian Rosendal

We discuss the problem of deciding when a metrisable topological group has a canonically defined local Lipschitz geometry. This naturally leads to the concept of minimal metric…