Michael C. R. Johnson

most citedPowers of sequences and convergence of ergodic averages

1 citations · 1 across the 2 of their papers we have counts for

collaborators

2 papers

math.DS2009

Convergence of Polynomial Ergodic Averages of Several Variables for some Commuting Transformations

Michael C. R. Johnson

Let $(X, B, μ)$ be a probability space and let $T_{1}, ..., T_{l}$ be $l$ commuting invertible measure preserving transformations \linebreak of $X$ . We show that if $T_1^{c_1} .…

math.DS2008★ 1 cited

Powers of sequences and convergence of ergodic averages

Nikos Frantzikinakis, Michael Johnson, Emmanuel Lesigne +1

A sequence $(s_{n})$ of integers is good for the mean ergodic theorem if for each invertible measure preserving system $(X, B, μ, T)$ and any bounded measurable function $f$ ,…