AbstractWe show that one can construct a continuous selection for the metric projection in the space of continuous functions by the Pólya algorithm. Moreover, the existence of a continuous selection for the metric projection is equivalent to the stable convergence of the Pólya algorithm
AbstractCharacterizations are given of when the metric projection PM onto a proximal subspace M has ...
AbstractBest approximation in C(X) by elements of a Chebyshev subspace is governed by Haar's theorem...
AbstractThe main result in this paper is the characterization of all n-dimensional weak Chebyshev Z ...
We show that one can construct a continuous selection for the metric projection in the space of cont...
AbstractWe show that one can construct a continuous selection for the metric projection in the space...
We show that one can construct a continuous selection for the metric projection in the space of cont...
AbstractLet T be a locally compact Hausdorff space and let G denote a finite-dimensional subspace of...
AbstractReflexive spaces are characterized with the help of metric projections which possess a conti...
AbstractX is a compact Hausdorff space and C(X) the Banach space of real-valued continuous functions...
AbstractThe notion of tubularity of a convex subset, K, of l∞ (n) was originally introduced to study...
The notion of tubularity of a convex subset, K, of l∞ (n) was originally introduced to study the con...
The notion of tubularity of a convex subset, K, of l∞ (n) was originally introduced to study the con...
The main result of this thesis deals with continuous functions on metric spaces. Specifically, we sh...
AbstractAn intrinsic characterization is given of those finite-dimensional subspaces whose metric pr...
AbstractAn intrinsic characterization is given of those finite-dimensional subspaces whose metric pr...
AbstractCharacterizations are given of when the metric projection PM onto a proximal subspace M has ...
AbstractBest approximation in C(X) by elements of a Chebyshev subspace is governed by Haar's theorem...
AbstractThe main result in this paper is the characterization of all n-dimensional weak Chebyshev Z ...
We show that one can construct a continuous selection for the metric projection in the space of cont...
AbstractWe show that one can construct a continuous selection for the metric projection in the space...
We show that one can construct a continuous selection for the metric projection in the space of cont...
AbstractLet T be a locally compact Hausdorff space and let G denote a finite-dimensional subspace of...
AbstractReflexive spaces are characterized with the help of metric projections which possess a conti...
AbstractX is a compact Hausdorff space and C(X) the Banach space of real-valued continuous functions...
AbstractThe notion of tubularity of a convex subset, K, of l∞ (n) was originally introduced to study...
The notion of tubularity of a convex subset, K, of l∞ (n) was originally introduced to study the con...
The notion of tubularity of a convex subset, K, of l∞ (n) was originally introduced to study the con...
The main result of this thesis deals with continuous functions on metric spaces. Specifically, we sh...
AbstractAn intrinsic characterization is given of those finite-dimensional subspaces whose metric pr...
AbstractAn intrinsic characterization is given of those finite-dimensional subspaces whose metric pr...
AbstractCharacterizations are given of when the metric projection PM onto a proximal subspace M has ...
AbstractBest approximation in C(X) by elements of a Chebyshev subspace is governed by Haar's theorem...
AbstractThe main result in this paper is the characterization of all n-dimensional weak Chebyshev Z ...