In this paper we establish algebraic reflexivity properties of subsets of bounded linear operators acting on spaces of vector valued Lipschitz functions. We also derive a representation for the generalized bi-circular projections on these spaces. © 2010 Elsevier Inc. All rights reserved
AbstractA linear operator A is called reflexive if the only operators that leave invariant the invar...
International audienceWe analyse the strong connections between spaces of vector-valued Lipschitz fu...
International audienceWe analyse the strong connections between spaces of vector-valued Lipschitz fu...
In this paper we establish algebraic reflexivity properties of subsets of bounded linear operators a...
AbstractIn this paper we establish algebraic reflexivity properties of subsets of bounded linear ope...
AbstractIn this paper we establish algebraic reflexivity properties of subsets of bounded linear ope...
Let Lip([0,1]) be the Banach space of all Lipschitz complex-valued functions f on [0,1], equipped wi...
AbstractWe show that the isometry groups of Lip(X,d) and lip(X,dα) with α∈(0,1), for a compact metri...
Abstract. We introduce a concept “bounded reflexivity ” for a subspace of operators on a normed spac...
Let be reflexive Banach space of functions analytic plane domain Ω such that for every λ in Ω the f...
AbstractLet X be a compact first countable space. In this paper we show that the set of isometries o...
This paper provides a description of generalized bi-circular projections on Banach spaces of Lipschi...
This paper provides a description of generalized bi-circular projections on Banach spaces of Lipschi...
International audienceWe analyse the strong connections between spaces of vector-valued Lipschitz fu...
International audienceWe analyse the strong connections between spaces of vector-valued Lipschitz fu...
AbstractA linear operator A is called reflexive if the only operators that leave invariant the invar...
International audienceWe analyse the strong connections between spaces of vector-valued Lipschitz fu...
International audienceWe analyse the strong connections between spaces of vector-valued Lipschitz fu...
In this paper we establish algebraic reflexivity properties of subsets of bounded linear operators a...
AbstractIn this paper we establish algebraic reflexivity properties of subsets of bounded linear ope...
AbstractIn this paper we establish algebraic reflexivity properties of subsets of bounded linear ope...
Let Lip([0,1]) be the Banach space of all Lipschitz complex-valued functions f on [0,1], equipped wi...
AbstractWe show that the isometry groups of Lip(X,d) and lip(X,dα) with α∈(0,1), for a compact metri...
Abstract. We introduce a concept “bounded reflexivity ” for a subspace of operators on a normed spac...
Let be reflexive Banach space of functions analytic plane domain Ω such that for every λ in Ω the f...
AbstractLet X be a compact first countable space. In this paper we show that the set of isometries o...
This paper provides a description of generalized bi-circular projections on Banach spaces of Lipschi...
This paper provides a description of generalized bi-circular projections on Banach spaces of Lipschi...
International audienceWe analyse the strong connections between spaces of vector-valued Lipschitz fu...
International audienceWe analyse the strong connections between spaces of vector-valued Lipschitz fu...
AbstractA linear operator A is called reflexive if the only operators that leave invariant the invar...
International audienceWe analyse the strong connections between spaces of vector-valued Lipschitz fu...
International audienceWe analyse the strong connections between spaces of vector-valued Lipschitz fu...
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