activity
20082026
most citedUniformity in the Wiener-Wintner theorem for nilsequences

17 citations · 63 across the 20 of their papers we have counts for

collaborators

31 papers

math.FA2026

Weak limit semigroup in operator theory and ergodic theory

Tanja Eisner, Valentin Gillet

We study the weak limit semigroup of an operator , i.e., the set of all operators being weak limit points of the powers of , in three different but related contexts: Koopman…

math.DS2025

A generic transformation is invertible

Tanja Eisner

We show that, on a standard non-atomic probability space, invertible measure-preserving transformations form a dense subset of the space of all measure-preserving transformat…

math.DS2022

A view on multiple recurrence

Tanja Eisner

In this note we present a proof of multiple recurrence for ergodic systems (and thereby of Szemerédi's theorem) being a mixture of three known proofs. It is based on a conditional…

math.FA2020

Embeddability of real and positive operators

Tanja Eisner, Agnes Radl

Embedding discrete Markov chains into continuous ones is a famous open problem in probability theory with many applications. Inspired by recent progress, we study the closely relat…

math.FA2020★ 1 cited

Resolvent conditions and growth of powers of operators on spaces

Christophe Cuny

Let be a bounded linear operator on . We study the rate of growth of the norms of the powers of under resolvent conditions or Cesàro boundedness assumptions. Actually…

math.FA2020

Power bounded operators and the mean ergodic theorem for subsequences

Tanja Eisner, Vladimir Müller

Let be a power bounded Hilbert space operator without unimodular eigenvalues. We show that the subsequential ergodic averages converge in the stron…