4 citations · 5 across the 10 of their papers we have counts for
10 papers
On a generalized uniform zero-two law for positive contractions of non-commutative -spaces and its vector-valued extension
Inomjon Ganiev, Farrukh Mukhamedov, Dilmurod Bekbaev
First, Ornstein and Sucheston proved that for a given positive contraction there exists such that then $$ \lim_{n\to\infty}\|T^{n+1}…
The strong "zero-two" law for positive contractions of Banach-Kantorovich L_p-lattices
Inomjon Ganiev, Farrukh Mukhamedov, Dilmurad Bekbae
In the present paper we study majorizable operators acting on Banach-Kantorovich -lattices, constructed by a measure with values in the ring of all measurable functions. T…
Measurable bundles of Banach algebras
Inomjon Ganiev, Farrukh Mukhamedov, Karimbergen Kudaybergenov
In the present paper we investigate Banach--Kantorovich algebras over faithful solid subalgebras of algebras measurable functions. We prove that any Banach--Kantorovich algebra ove…
Ergodic theorems for -- contractions in Banach--Kantorovich -lattices
V. I. Chilin, I. G. Ganiev
We present versions of ergodic theorems for -- contractions in Banach--Kantorovich -lattices associated with the Maharam measure taking values in the algebra of…
Weighted ergodic theorem for contractions of Orlicz-Kantorovich lattice
Inomjon Ganiev, Farrukh Mukhamedov
In the present paper we prove Besocovich weighted ergodic theorem for positive contractions acting on Orlich-Kantorovich space. Our main tool is the use of methods of measurable bu…
Mean Ergodic Theorems in Hilbert-Kaplansky spaces
Farruh Shahidi, Inomjon Ganiev
We prove the mean ergodic theorem of von Neumann in a Hilbert-Kaplansky space. We also prove a multiparameter, modulated, subsequential and a weighted mean ergodic theorems in a Hi…