Michael Lin

most citedJoint and double coboundaries of commuting contractions

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

collaborators

3 papers

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

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…

Reflexive Banach spaces with all power-bounded operators almost periodic

Resolvent conditions and growth of powers of operators on Lp spaces

Joint and double coboundaries of commuting contractions

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