We show that under conditions of regularity, if E′ is isomorphic to F′, then the spaces of homogeneous polynomials over E and F are isomorphic. Some subspaces of polynomials more closely related to the structure of dual spaces (weakly continuous, integral, extendible) are shown to be isomorphic in full generality.Fil: Lassalle, Silvia Beatriz. Universidad de Buenos Aires. Facultad de Ciencias Exactas y Naturales. Departamento de Matemática; Argentina. Consejo Nacional de Investigaciones Científicas y Técnicas; ArgentinaFil: Zalduendo, Ignacio Martin. Universidad de San Andrés; Argentina. Consejo Nacional de Investigaciones Científicas y Técnicas; Argentin
AbstractWe study the spaces of nuclear and integral (vector-valued) polynomials and their duals. We ...
In this paper we prove that if E and F are reflexive Banach spaces and G is a closed linear subspace...
We study the uniqueness of norm-preserving extension of n-homogeneous polynomials in Banach spaces. ...
We study the relation between different spaces of vector-valued polynomials and analytic functions o...
Let $E$ and $F$ be Banach spaces. Ourobjective in this work is to find conditions under which,whene...
We derive Banach-Stone theorems for spaces of homogeneous polynomials. We show that every isometric ...
AbstractWe derive Banach–Stone theorems for spaces of homogeneous polynomials. We show that every is...
Let $E$ and $F$ be Banach spaces. Ourobjective in this work is to find conditions under which,whene...
In the paper [4] it is stated that (E) there exists a Banach space X whose bidual X∗ ∗ is isometric ...
We are concerned with the following question: when can a polynomial P: E → X (E and X are Banach spa...
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Dado un espacio de Banach E estudiamos tres aspectos de la relación entre el espacio de polinomios d...
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In this paper we study the duality of certain spaces of polynomials on a class of tree spaces. In pa...
AbstractWe study the spaces of nuclear and integral (vector-valued) polynomials and their duals. We ...
In this paper we prove that if E and F are reflexive Banach spaces and G is a closed linear subspace...
We study the uniqueness of norm-preserving extension of n-homogeneous polynomials in Banach spaces. ...
We study the relation between different spaces of vector-valued polynomials and analytic functions o...
Let $E$ and $F$ be Banach spaces. Ourobjective in this work is to find conditions under which,whene...
We derive Banach-Stone theorems for spaces of homogeneous polynomials. We show that every isometric ...
AbstractWe derive Banach–Stone theorems for spaces of homogeneous polynomials. We show that every is...
Let $E$ and $F$ be Banach spaces. Ourobjective in this work is to find conditions under which,whene...
In the paper [4] it is stated that (E) there exists a Banach space X whose bidual X∗ ∗ is isometric ...
We are concerned with the following question: when can a polynomial P: E → X (E and X are Banach spa...
AbstractLetFbe a Banach or a nuclear Fréchet space isomorphic to its square. ThenP(2F), the space of...
AbstractIn this paper we introduce two properties for ideals of polynomials between Banach spaces an...
Dado un espacio de Banach E estudiamos tres aspectos de la relación entre el espacio de polinomios d...
AbstractWe investigate the nature of extreme, (weak*-) exposed, and (weak*-) strongly exposed points...
In this paper we study the duality of certain spaces of polynomials on a class of tree spaces. In pa...
AbstractWe study the spaces of nuclear and integral (vector-valued) polynomials and their duals. We ...
In this paper we prove that if E and F are reflexive Banach spaces and G is a closed linear subspace...
We study the uniqueness of norm-preserving extension of n-homogeneous polynomials in Banach spaces. ...