The problem of when equality between any two of the usual topologies on spaces of homogeneous continuous polynomials on a real or complex locally convex space is a "three-space property" is considered. For all possible cases a positive result or a counterexample is given
The polynomial cluster value problem replaces the role of the continuous linear functionals in the o...
AbstractFor a compact Hausdorff topological space K, we show that the function space C(K) must satis...
summary:Let $X$ be a completely regular Hausdorff space, $C_{b}(X)$ the space of all scalar-valued b...
The problem of when equality between any two of the usual topologies on spaces of homogeneous contin...
AbstractConnections between the shape of the unit ball of a Banach space and analytic properties of ...
summary:We examine the so-called three-space-stability for some classes of linear topological and lo...
Let F be a closed subspace of a Hausdorff locally convex space E such that F and the Hausdorff quoti...
AbstractLet H be a two-dimensional real Hilbert space. We give a characterisation of the extreme and...
Our aim here is to announce some properties of complementation for spaces of symmetric tensor produc...
Abstract. A locally convexspaceE is polynomiallybarrelledif and only if, for everypositive integerm ...
In this paper we survey recent appUcations of the isomor-phism between the spaces of all n-homogeneo...
AbstractUnder certain hypotheses on the Banach space X, we show that the set of N-homogeneous polyno...
In this work we discuss generalizations of the classical Bernstein and Markov type inequalities for ...
We show that for $I$ an uncountable index set and $n\ge 3$ the spaces of all $n$-homogeneous polynom...
This paper is concerned with the study of geometric structures in spaces of polynomials. More precis...
The polynomial cluster value problem replaces the role of the continuous linear functionals in the o...
AbstractFor a compact Hausdorff topological space K, we show that the function space C(K) must satis...
summary:Let $X$ be a completely regular Hausdorff space, $C_{b}(X)$ the space of all scalar-valued b...
The problem of when equality between any two of the usual topologies on spaces of homogeneous contin...
AbstractConnections between the shape of the unit ball of a Banach space and analytic properties of ...
summary:We examine the so-called three-space-stability for some classes of linear topological and lo...
Let F be a closed subspace of a Hausdorff locally convex space E such that F and the Hausdorff quoti...
AbstractLet H be a two-dimensional real Hilbert space. We give a characterisation of the extreme and...
Our aim here is to announce some properties of complementation for spaces of symmetric tensor produc...
Abstract. A locally convexspaceE is polynomiallybarrelledif and only if, for everypositive integerm ...
In this paper we survey recent appUcations of the isomor-phism between the spaces of all n-homogeneo...
AbstractUnder certain hypotheses on the Banach space X, we show that the set of N-homogeneous polyno...
In this work we discuss generalizations of the classical Bernstein and Markov type inequalities for ...
We show that for $I$ an uncountable index set and $n\ge 3$ the spaces of all $n$-homogeneous polynom...
This paper is concerned with the study of geometric structures in spaces of polynomials. More precis...
The polynomial cluster value problem replaces the role of the continuous linear functionals in the o...
AbstractFor a compact Hausdorff topological space K, we show that the function space C(K) must satis...
summary:Let $X$ be a completely regular Hausdorff space, $C_{b}(X)$ the space of all scalar-valued b...
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