AbstractAbsolute continuity, s-boundedness, and extensions are studied, in the context of the so-called RD-convergence, for set functions taking values in Dedekind complete l-groups. Subsequently, we obtain results of uniform s-boundedness for RD-convergent sequences of measures (Vitali–Hahn–Saks–Nikodým theorem) and deduce a Schur-type theorem for measures defined on P(N*)
Abstract. Let X be a completely regular T1 space, E a boundedly complete vector lattice, C(X) (Cb(X)...
summary:Let $X$ be a completely regular $T_{1}$ space, $E$ a boundedly complete vector lattice, $ C(...
We consider (strong uniform)continuity of thelimit of a pointwise convergent net of latticegroup-val...
ABSTRACT. Absolute continuity, singularity and Lebesgue decompositions are studied, in the context o...
summary:In some recent papers, results of uniform additivity have been obtained for convergent seque...
We prove a uniform boundedness theorem and a Vitali-Hahn-Saks theorem for modular measures on D-lat...
Convergence Theorems for Lattice Group-valued Measures explains limit and boundedness theorems for m...
In this note we report some results about convergence and decomposition theorems, proved in collabor...
ABSTRACT. We present here a survey of several decomposition and convergence theorems for measures wi...
This paper is concerned with lattice-group valued measures for which the sygma-additivity is defined...
We present some convergence and boundedness theorems with respect to filter convergence for lattice ...
summary:Some versions of Dieudonné-type convergence and uniform boundedness theorems are proved, for...
The author generalizes the classical notions of weak convergence and strong convergence in measure t...
ABSTRACT. Some extension-type theorems and compactness properties for the product of l-group-valued ...
AbstractPrinciples of equicontinuity and uniform boundedness for group-valued mappings, patterned on...
Abstract. Let X be a completely regular T1 space, E a boundedly complete vector lattice, C(X) (Cb(X)...
summary:Let $X$ be a completely regular $T_{1}$ space, $E$ a boundedly complete vector lattice, $ C(...
We consider (strong uniform)continuity of thelimit of a pointwise convergent net of latticegroup-val...
ABSTRACT. Absolute continuity, singularity and Lebesgue decompositions are studied, in the context o...
summary:In some recent papers, results of uniform additivity have been obtained for convergent seque...
We prove a uniform boundedness theorem and a Vitali-Hahn-Saks theorem for modular measures on D-lat...
Convergence Theorems for Lattice Group-valued Measures explains limit and boundedness theorems for m...
In this note we report some results about convergence and decomposition theorems, proved in collabor...
ABSTRACT. We present here a survey of several decomposition and convergence theorems for measures wi...
This paper is concerned with lattice-group valued measures for which the sygma-additivity is defined...
We present some convergence and boundedness theorems with respect to filter convergence for lattice ...
summary:Some versions of Dieudonné-type convergence and uniform boundedness theorems are proved, for...
The author generalizes the classical notions of weak convergence and strong convergence in measure t...
ABSTRACT. Some extension-type theorems and compactness properties for the product of l-group-valued ...
AbstractPrinciples of equicontinuity and uniform boundedness for group-valued mappings, patterned on...
Abstract. Let X be a completely regular T1 space, E a boundedly complete vector lattice, C(X) (Cb(X)...
summary:Let $X$ be a completely regular $T_{1}$ space, $E$ a boundedly complete vector lattice, $ C(...
We consider (strong uniform)continuity of thelimit of a pointwise convergent net of latticegroup-val...