The theory of functional identities is used to obtain alge-braic generalizations of some operator-theoretic results con-cerning commutativity and normal preserving linear maps be-tween algebras with involution. 1. Introduction. Over the last decades there has been a considerable interest in linear algebra and operator theory in the so-called linear preserver problems (see survey articles [1, 13, 19, 20]). By a linear preserver we mean a linear map of algebras which, roughly speaking, preserve certain properties of some ele
In this note, we study one of the main outcomes of the Russo-Dye Theorem of JB*-algebra: a linear op...
AbstractLet H be an infinite-dimensional complex Hilbert space, B(H) be the algebra of all bounded l...
The classification of preservers began about 100 years ago. In 1897, Frobenius characterized the lin...
The theory of functional identities is used to obtain alge-braic generalizations of some operator-th...
Over the past several decades, the territory of preserver problems has been continuously enlarging w...
Let)(FM be a space of matrices over the field F and)()(:T FF MM → be a linear operator. A common pr...
Maps preserving certain algebraic properties of elements are often studied in Functional Analysis an...
Linear preserver problems concern the characterization of linear operators on matrix spaces that lea...
AbstractSeveral general techniques on linear preserver problems are described. The first one is base...
AbstractWe briefly describe several techniques that have been developed to solve the problem of char...
Preserver problems on matrices concern the characterization of linear or nonlinear maps or operators...
AbstractLinear preserver problems concern the characterization of linear operators on matrix spaces ...
Abstract. We obtain the general form of continuous injective maps on Mn(R), n> 3, that preserve c...
In this note, we study one of the main outcomes of the Russo-Dye Theorem of JB*-algebra: a linear op...
Some of the most recent and significant results on homomorphisms and derivations in Banach algebras,...
In this note, we study one of the main outcomes of the Russo-Dye Theorem of JB*-algebra: a linear op...
AbstractLet H be an infinite-dimensional complex Hilbert space, B(H) be the algebra of all bounded l...
The classification of preservers began about 100 years ago. In 1897, Frobenius characterized the lin...
The theory of functional identities is used to obtain alge-braic generalizations of some operator-th...
Over the past several decades, the territory of preserver problems has been continuously enlarging w...
Let)(FM be a space of matrices over the field F and)()(:T FF MM → be a linear operator. A common pr...
Maps preserving certain algebraic properties of elements are often studied in Functional Analysis an...
Linear preserver problems concern the characterization of linear operators on matrix spaces that lea...
AbstractSeveral general techniques on linear preserver problems are described. The first one is base...
AbstractWe briefly describe several techniques that have been developed to solve the problem of char...
Preserver problems on matrices concern the characterization of linear or nonlinear maps or operators...
AbstractLinear preserver problems concern the characterization of linear operators on matrix spaces ...
Abstract. We obtain the general form of continuous injective maps on Mn(R), n> 3, that preserve c...
In this note, we study one of the main outcomes of the Russo-Dye Theorem of JB*-algebra: a linear op...
Some of the most recent and significant results on homomorphisms and derivations in Banach algebras,...
In this note, we study one of the main outcomes of the Russo-Dye Theorem of JB*-algebra: a linear op...
AbstractLet H be an infinite-dimensional complex Hilbert space, B(H) be the algebra of all bounded l...
The classification of preservers began about 100 years ago. In 1897, Frobenius characterized the lin...