Let $E$ and $F$ be Banach spaces. Ourobjective in this work is to find conditions under which,whenever the topological dual spaces $E'$ and $F'$ are isomorphic,the spaces of multilinear mappings (resp. homogeneous polynomials)on $E$ and $F$ are isomorphic as well. We also examine thecorresponding problem for the spaces of multilinear mappings(resp. homogeneous polynomials) of a certain type, for instance offinite, nuclear, compact or weakly compact type
We establish in this article a formula which will allow to classify isometries as well as partial is...
We establish in this article a formula which will allow to classify isometries as well as partial is...
Let be function algebras (or more generally, dense subspaces of uniformly closed function algebras) ...
Let $E$ and $F$ be Banach spaces. Ourobjective in this work is to find conditions under which,whene...
Let $E$ and $F$ be Banach spaces. Ourobjective in this work is to find conditions under which,whene...
Let $E$ and $F$ be Banach spaces. Our objective in this work is to find conditions under which, when...
AbstractWe derive Banach–Stone theorems for spaces of homogeneous polynomials. We show that every is...
AbstractLetFbe a Banach or a nuclear Fréchet space isomorphic to its square. ThenP(2F), the space of...
We show that under conditions of regularity, if E′ is isomorphic to F′, then the spaces of homogeneo...
We derive Banach-Stone theorems for spaces of homogeneous polynomials. We show that every isometric ...
AbstractWe study the spaces of nuclear and integral (vector-valued) polynomials and their duals. We ...
AbstractIn this paper we introduce two properties for ideals of polynomials between Banach spaces an...
We establish in this article a formula which will allow to classify isometries as well as partial is...
AbstractLet (Ω, ∑, μ) be a finite measure space and X a separable Banach space. We characterize the ...
AbstractLetXbe a Banach space whose dualX* has typep∈(1,2]. Ifmis an integer greater thanp/(p−1) and...
We establish in this article a formula which will allow to classify isometries as well as partial is...
We establish in this article a formula which will allow to classify isometries as well as partial is...
Let be function algebras (or more generally, dense subspaces of uniformly closed function algebras) ...
Let $E$ and $F$ be Banach spaces. Ourobjective in this work is to find conditions under which,whene...
Let $E$ and $F$ be Banach spaces. Ourobjective in this work is to find conditions under which,whene...
Let $E$ and $F$ be Banach spaces. Our objective in this work is to find conditions under which, when...
AbstractWe derive Banach–Stone theorems for spaces of homogeneous polynomials. We show that every is...
AbstractLetFbe a Banach or a nuclear Fréchet space isomorphic to its square. ThenP(2F), the space of...
We show that under conditions of regularity, if E′ is isomorphic to F′, then the spaces of homogeneo...
We derive Banach-Stone theorems for spaces of homogeneous polynomials. We show that every isometric ...
AbstractWe study the spaces of nuclear and integral (vector-valued) polynomials and their duals. We ...
AbstractIn this paper we introduce two properties for ideals of polynomials between Banach spaces an...
We establish in this article a formula which will allow to classify isometries as well as partial is...
AbstractLet (Ω, ∑, μ) be a finite measure space and X a separable Banach space. We characterize the ...
AbstractLetXbe a Banach space whose dualX* has typep∈(1,2]. Ifmis an integer greater thanp/(p−1) and...
We establish in this article a formula which will allow to classify isometries as well as partial is...
We establish in this article a formula which will allow to classify isometries as well as partial is...
Let be function algebras (or more generally, dense subspaces of uniformly closed function algebras) ...