O спектре операторов в идеальных пространствах
On a class of operators on Orlicz spaces
On a property of Riesz spaces
On a question of Fremlin concerning order bounded and regular operators
On Banach ideals determined by Banach lattices and their applications [Book]
On Co-Semigroups of Lattice Homomorphisms on a Banach Lattice.
On differences of Riesz homomorphisms.
On isometric domains of positive operators on -spaces
On Lattice Isomorphisms with Positive Real Spectrum and Groups of Positive Operators.
On Lattice Properties of the Composition Operator.
On local ergodic theorems for positive semigroups
On matrices having an invariant cone
On operators fixing copies of and
On p-absolutely summing operators acting on Banach lattices
On resolvent positive operators and positive C0-semigroups on AL-spaces.
On some ergodic properties for continuous and affine functions
Two problems posed by Choquet and Foias are solved:(i) Let be a positive linear operator on the space of continuous real-valued functions on a compact Hausdorff space . It is shown that if converges pointwise to a continuous limit, then the convergence is uniform on .(ii) An example is given of a Choquet simplex and a positive linear operator on the space of continuous affine real-valued functions on , such thatfor each in , but does not converge to 0.
On the class of b-L-weakly and order M-weakly compact operators
In this paper, we introduce and study new concepts of b-L-weakly and order M-weakly compact operators. As consequences, we obtain some characterizations of KB-spaces.
On the class of order almost L-weakly compact operators
We introduce a new class of operators that generalizes L-weakly compact operators, which we call order almost L-weakly compact. We give some characterizations of this class and we show that this class of operators satisfies the domination problem.
On the class of order Dunford-Pettis operators
We characterize Banach lattices and on which the adjoint of each operator from into which is order Dunford-Pettis and weak Dunford-Pettis, is Dunford-Pettis. More precisely, we show that if and are two Banach lattices then each order Dunford-Pettis and weak Dunford-Pettis operator from into has an adjoint Dunford-Pettis operator from into if, and only if, the norm of is order continuous or has the Schur property. As a consequence we show that, if and are two Banach...
On the computation of some quantities in the theory of Fredholm operators