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19932008
most citedLinear maps on factors which preserve the extreme points of the unit ball

6 citations · 8 across the 6 of their papers we have counts for

collaborators

6 papers

math.CV2008

Stability of roots of polynomials under linear combinations of derivatives

Branko Ćurgus, Vania Mascioni

Let , where is the differentiation operator and , and let be a square-free polynomial with large minimum root separation. We prov…

math.GM2005

Roots and polynomials as homeomorphic spaces

Branko Ćurgus, Vania Mascioni

We provide a unified, elementary, topological approach to the classical results stating the continuity of the complex roots of a polynomial with respect to its coefficients, and th…

math.CV2005★ 1 cited

Perturbations of roots under linear transformations of polynomials

Branko Ćurgus, Vania Mascioni

Let $\cP_n$ be the complex vector space of all polynomials of degree at most . We give several characterizations of the linear operators $T\in\cL(\cP_n)$ for which there exists…

math.FA1997★ 6 cited

Linear maps on factors which preserve the extreme points of the unit ball

Vania Mascioni, Lajos Molnar

The aim of this paper is to characterize those linear maps from a von Neumann factor $\A$ into itself which preserve the extreme points of the unit ball of $\A$. For example, we sh…

math.FA1996

Linear maps between C*-algebras whose adjoints preserve extreme points of the dual ball

Louis E. Labuschagne, Vania Mascioni

We give a structural characterisation of linear operators from one % -algebra into another whose adjoints map extreme points of the dual ball onto extreme points. We show t…

math.FA1993★ 1 cited

On Functions of Finite Baire Index

Fouad Chaatit, Vania Mascioni, Haskell P. Rosenthal

It is proved that every function of finite Baire index on a separable metric space is a -function, i.e., a difference of bounded semi-continuous functions on . In fact it…