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EN
Let AΦ(K) be the Banach algebra of bounded Φ -variation functions defined on a compact set K in the complex plane, h a function defined on K, and Mh a multiplication operator induced by h. In this article, we determine the conditions that h must satisfy for Mh to be an operator that has closed range, finite rank or is compact. We also characterize the conditions that h must satisfy for Mh to be a Fredholm operator.
2
Content available remote Multiplication operators on the space of functions of bounded variation
EN
In this paper, we study the properties of the multiplication operator acting on the bounded variation space BV[0, 1]. In particular, we show the existence of non-null compact multiplication operators on BV[0, 1] and non-invertible Fredholm multiplication operators on BV[0, 1].
3
Content available remote Multiplication operators on Cesàro-Orlicz sequence spaces
EN
In this paper, we characterize the compact, invertible, Fredholm and closed range multiplication operators on Cesàro-Orlicz sequence spaces.
4
Content available remote Multiplication operators on Cesàro sequence spaces
EN
In this paper we characterize the compact, invertible and Fredholm multiplication operators on Cesàro sequence spaces.
5
Content available remote Intertwining multiplication operators on function spaces
EN
Suppose that Χ is a Banach space of analytic functions on a plane domain Ω. We characterize the operators Τ that intertwine with the multiplication operators acting on Χ.
6
Content available remote Operator-valued multiiiiiplication operators on weighted function spaces
EN
Let X be a completely regular Hausdorff space, E a Hausdorff topological vector space, V a Nachbin family of weights on X, and CVb(X,E) the weighted space of continuous JS-valued functions on X. Let B(E) be the vector space of all continuous linear mappings from E into itself, endowed with the topology of uniform convergence on bounded sets. If phi: X -> B(E) is a continuous mapping and f zawiera CVb(X,E), let Mphi,(f) = phif, where (phif)(x) = (phi(x)(f(x) (x zawiera się X). In this paper we give a necessary and sufficient condition for Mphi to be the multiplication operator (i.e. continuous self-mapping) on CVb(X,E), where E is a general space or a locally bounded space. These results extend recent work of Singh and Manhas to a non-locally convex setting and that of the authors where phi has been considered to be a complex or E-valued map.
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