Michael Lin

activity

20172026

most citedTwisty Takens: A Geometric Characterization of Good Observations on Dense Trajectories

1 citations · 3 across the 7 of their papers we have counts for

collaborators

8 papers

math.PR2026

Global Central Limit Theorems for Markov chains with normal transition operator

Christophe Cuny, Michael Lin

Let $P$ be a Markov operator on a general state space $(S, Σ)$ with invariant probability $m$ , assumed ergodic. When $P$ is normal in $L_{2} (m)$ , we prove the necessity of uniform erg…

math.PR2022

$L^{2}$ -Quasi-compact and hyperbounded Markov operators

Guy Cohen, Michael lin

A Markov operator $P$ on a probability space $(S, Σ, μ)$ , with $μ$ invariant, is called {\it hyperbounded} if for some $1 \leq p < q \leq \infty$ it maps (continuously) $L^{p}$ into $L^{q}$ .…

math.FA2020

Reflexive Banach spaces with all power-bounded operators almost periodic

Michael Lin

We analyze the ergodic properties of power-bounded operators on a reflexive Banach space of the form "scalar plus compact-power", and show that they are almost periodic (all the or…

math.FA2020★ 1 cited

Resolvent conditions and growth of powers of operators on $L^{p}$ spaces

Christophe Cuny

Let $T$ be a bounded linear operator on $L^{p}$ . We study the rate of growth of the norms of the powers of $T$ under resolvent conditions or Cesàro boundedness assumptions. Actually…

math.DS2020★ 1 cited

Joint and double coboundaries of commuting contractions

Guy Cohen, Michael Lin

Let $T$ and $S$ be commuting contractions on a Banach space $X$ . The elements of $(I - T) (I - S) X$ are called {\it double coboundaries}, and the elements of $(I - T) X \cap (I - S) X$ are ca…

math.DS2019

Resolvent conditions and growth of powers of operators

Guy Cohen, Christophe Cuny, Tanja Eisner +1

Following Bermúdez et al. (ArXiv: 1706.03638v1), we study the rate of growth of the norms of the powers of a linear operator, under various resolvent conditions or Cesàro boundedne…