A compact convex set #KAPPA# is called stable if the midpoint mapping, #KAPPA#x#KAPPA##->##KAPPA#, (#chi#,#gamma#)#->#(#chi#+#gamma#)/2, is open. The main result asserts that the stability of the closed unit ball of a unitarily invariant norm is equivalent to the stability of the closed unit ball of the associated symmetric gauge function. This result, as well as other pointwise related results, are obtained using a recently found close relationship between the facial structures of those two kinds of unit ballsAvailable from Departamento de Matematica, Universidade de Coimbra, 3000 Coimbra, Portugal / FCT - Fundação para o Ciência e a TecnologiaSIGLEPTPortuga
summary:The aim of this paper is to investigate the stability of the positive part of the unit ball ...
A normed space X is said to have the ball-covering property (BCP, for short) if its unit sphere can ...
It is known that each symmetric stable distribution in is related to a norm on that makes embeddable...
AbstractA compact convex set K is called stable if the midpoint mapping, K × K → K, (x, y) → (x + y)...
AbstractA compact convex set K is called stable if the midpoint mapping, K × K → K, (x, y) → (x + y)...
summary:The aim of this paper is to investigate the stability of the positive part of the unit ball ...
Abstract. The aim of this paper is to investigate the stability of the positive part of the unit bal...
A fundamental result of von Neumann's identies unitarily invariant matrix norms as symmetric ga...
AbstractLet ψ be a unitarily invariant norm on the space of all n×m complex matrices, and let g:Rn→R...
13 pages, in FrenchInternational audienceFor a Riemannian polyhedra, we study the geometry of the un...
The real homology of a compact Riemannian manifold M is naturally endowed with the stable norm. Th...
The real homology of a compact Riemannian manifold M is naturally endowed with the stable norm. Th...
AbstractThe real homology of a compact Riemannian manifold M is naturally endowed with the stable no...
AbstractLet ψ be a unitarily invariant norm on the space of (real or complex) n×m matrices, and g th...
summary:The aim of this paper is to investigate stability of unit ball in Orlicz spaces, endowed wit...
summary:The aim of this paper is to investigate the stability of the positive part of the unit ball ...
A normed space X is said to have the ball-covering property (BCP, for short) if its unit sphere can ...
It is known that each symmetric stable distribution in is related to a norm on that makes embeddable...
AbstractA compact convex set K is called stable if the midpoint mapping, K × K → K, (x, y) → (x + y)...
AbstractA compact convex set K is called stable if the midpoint mapping, K × K → K, (x, y) → (x + y)...
summary:The aim of this paper is to investigate the stability of the positive part of the unit ball ...
Abstract. The aim of this paper is to investigate the stability of the positive part of the unit bal...
A fundamental result of von Neumann's identies unitarily invariant matrix norms as symmetric ga...
AbstractLet ψ be a unitarily invariant norm on the space of all n×m complex matrices, and let g:Rn→R...
13 pages, in FrenchInternational audienceFor a Riemannian polyhedra, we study the geometry of the un...
The real homology of a compact Riemannian manifold M is naturally endowed with the stable norm. Th...
The real homology of a compact Riemannian manifold M is naturally endowed with the stable norm. Th...
AbstractThe real homology of a compact Riemannian manifold M is naturally endowed with the stable no...
AbstractLet ψ be a unitarily invariant norm on the space of (real or complex) n×m matrices, and g th...
summary:The aim of this paper is to investigate stability of unit ball in Orlicz spaces, endowed wit...
summary:The aim of this paper is to investigate the stability of the positive part of the unit ball ...
A normed space X is said to have the ball-covering property (BCP, for short) if its unit sphere can ...
It is known that each symmetric stable distribution in is related to a norm on that makes embeddable...