Add to ORKGAbstract: In the present paper we show that any positive projective contractions Q with Q1=1 in the Orlicz-KontorovichLattices can be represented in the form for any and for almost all where is conditional expectation operator. Using this result we get abstract characterization conditional expectation operators in the Orlicz-Kontorovich -Lattic
We define and prove the existence of free Banach lattices in the category of Banach lattices and con...
In this paper operator-valued Q-functions of Kreĭn-Ovcharenko type are introduced. Such functions ar...
Given a compact metric space X, the collection of Borel probability measures on X can be made into a...
In this paper we establish a vector version the "zero-two" law for positive contractions in the Orli...
In this paper we show that an arbitrary contractive projection on a J*-algebra has the properties of...
International audienceWe employ the pinching theorem, ensuring that some operators A admit any seque...
summary:In the present paper we prove the ``zero-two'' law for positive contractions in the Banach-K...
In the present paper we prove a Besicovich weighted ergodic theorem for positive contractions actin...
This paper provides various "contractivity" results for linear operators of the form I C where C are...
In this note, we define a bounded variant on the Hilbert projective metric on an infinite dimensiona...
In the present paper we study dominated operators acting on Banach{Kantorovich Lp -lattices, constru...
We consider some orthomodular posets which are not lattices and the Gleason-type theorems for signed...
AbstractThe main result asserts that, for any contraction T on an arbitrary Banach space X, ∥ Tn − T...
by a measure m with values in the ring of all measurable functions. Using methods of measurable bund...
summary:An abstract characterization of Orlicz-Kantorovich lattices constructed by a measure with va...
We define and prove the existence of free Banach lattices in the category of Banach lattices and con...
In this paper operator-valued Q-functions of Kreĭn-Ovcharenko type are introduced. Such functions ar...
Given a compact metric space X, the collection of Borel probability measures on X can be made into a...
In this paper we establish a vector version the "zero-two" law for positive contractions in the Orli...
In this paper we show that an arbitrary contractive projection on a J*-algebra has the properties of...
International audienceWe employ the pinching theorem, ensuring that some operators A admit any seque...
summary:In the present paper we prove the ``zero-two'' law for positive contractions in the Banach-K...
In the present paper we prove a Besicovich weighted ergodic theorem for positive contractions actin...
This paper provides various "contractivity" results for linear operators of the form I C where C are...
In this note, we define a bounded variant on the Hilbert projective metric on an infinite dimensiona...
In the present paper we study dominated operators acting on Banach{Kantorovich Lp -lattices, constru...
We consider some orthomodular posets which are not lattices and the Gleason-type theorems for signed...
AbstractThe main result asserts that, for any contraction T on an arbitrary Banach space X, ∥ Tn − T...
by a measure m with values in the ring of all measurable functions. Using methods of measurable bund...
summary:An abstract characterization of Orlicz-Kantorovich lattices constructed by a measure with va...
We define and prove the existence of free Banach lattices in the category of Banach lattices and con...
In this paper operator-valued Q-functions of Kreĭn-Ovcharenko type are introduced. Such functions ar...
Given a compact metric space X, the collection of Borel probability measures on X can be made into a...