activity
20062020
most citedA Banach Principle for Semifinite von Neumann Algebras

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

collaborators

11 papers

math.FA2020

Noncommutative almost uniform Wiener-Wintner ergodic theorem

Vladimir Chilin, Semyon Litvinov

Almost uniform version of noncommutative Wiener-Wintner ergodic theorem and its extension to Besicovitch weights are proved.

math.OA2020

On individual ergodic theorems for semifinite von Neumann algebras

Vladimir Chilin, Semyon Litvinov

It is known that, for a positive Dunford-Schwartz operator in a noncommutative -space, , or, more generally, in a noncommutative Orlicz space with order contin…

math.FA2020

Almost uniform convergence in Wiener-Wintner ergodic theorem

Vladimir Chilin, Semyon Litvinov

We extend almost everywhere convergence in Wiener-Wintner ergodic theorem for -finite measure to a generally stronger almost uniform convergence and present a larger, universal,…

math.FA2019

Individual ergodic theorems for infinite measure

Vladimir Chilin, Dogan Comez, Semyon Litvinov

Given a -finite infinite measure space , it is shown that any Dunford-Schwartz operator can be uniquely extended to the space $\ma…

math.FA2019

Ergodic theorems in Banach ideals of compact operators

Aziz Azizov, Vladimir Chilin, Semyon Litvinov

Let be an infinite-dimensional Hilbert space, and let () be the -algebra of bounded (respectively, compact) linea…

math.OA2018

Noncommutative weighted individual ergodic theorems with continuous time

Vladimir Chilin, Semyon Litvinov

We show that ergodic flows in noncommutative fully symmetric spaces (associated with a semifinite von Neumann algebra) generated by continuous semigroups of positive Dunford-Schwar…