I. Ganiev

activity

20052016

most citedWeighted ergodic theorems for Banach-Kantorovich lattice

L_{p} (\nabla^, μ^)

4 citations · 5 across the 10 of their papers we have counts for

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Showing 2016Show all

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math.OA2016

On a generalized uniform zero-two law for positive contractions of non-commutative $L_{1}$ -spaces and its vector-valued extension

Inomjon Ganiev, Farrukh Mukhamedov, Dilmurod Bekbaev

First, Ornstein and Sucheston proved that for a given positive contraction $T : L_{1} \to L_{1}$ there exists $m \in N$ such that $T^{m + 1} - T^{m} ∥ < 2$ then $$ \lim_{n\to\infty}\|T^{n+1}…

On a generalized uniform zero-two law for positive contractions of non-commutative L1​-spaces and its vector-valued extension

On a generalized uniform zero-two law for positive contractions of non-commutative $L_{1}$ -spaces and its vector-valued extension