AbstractIt is shown that a semigroup of Shattenp-class operators is simultaneously triangularizable if each pair of operators in the semigroup is triangularizable. Several sufficient conditions for triangularizability of semigroups are obtained as corollaries. A “block triangularization” theorem for algebras of compact operators is established, consequences of which include a number of necessary and sufficient conditions for triangularization of such algebras
Abstract. We study the existence of common invariant subspaces for semi-groups of idempotent operato...
We study the existence of common invariant subspaces for semigroups of idempotent operators. It is k...
AbstractMotivated by problems concerning simultaneous triangularization, we study the structure of f...
AbstractIt is shown that a semigroup of Shattenp-class operators is simultaneously triangularizable ...
AbstractT. Laffey showed (Linear and Multilinear Algebra6(1978), 269–305) that a semigroup of matric...
AbstractLet X be a complex Banach space of dimension at least 2, and let S be a multiplicative semig...
A collection of matrices is said to be triangularizable if there is an invertible matrix S such that...
AbstractWe show that, under mild conditions, a semigroup of non-negative operators on Lp(X,μ) (for 1...
AbstractIn this paper we consider collections of compact (resp. Cp class) operators on arbitrary Ban...
AbstractT. Laffey showed (Linear and Multilinear Algebra6(1978), 269–305) that a semigroup of matric...
AbstractIt is proved that any multiplicative semigroup consisting of compact quasinilpotent operator...
AbstractIn this paper we consider collections of compact (resp. Cp class) operators on arbitrary Ban...
Families of operators that are triangularizable must necessarily satisfy a number of spectral mappin...
summary:Some results concerning triangularization of some operators on locally convex spaces are est...
summary:Some results concerning triangularization of some operators on locally convex spaces are est...
Abstract. We study the existence of common invariant subspaces for semi-groups of idempotent operato...
We study the existence of common invariant subspaces for semigroups of idempotent operators. It is k...
AbstractMotivated by problems concerning simultaneous triangularization, we study the structure of f...
AbstractIt is shown that a semigroup of Shattenp-class operators is simultaneously triangularizable ...
AbstractT. Laffey showed (Linear and Multilinear Algebra6(1978), 269–305) that a semigroup of matric...
AbstractLet X be a complex Banach space of dimension at least 2, and let S be a multiplicative semig...
A collection of matrices is said to be triangularizable if there is an invertible matrix S such that...
AbstractWe show that, under mild conditions, a semigroup of non-negative operators on Lp(X,μ) (for 1...
AbstractIn this paper we consider collections of compact (resp. Cp class) operators on arbitrary Ban...
AbstractT. Laffey showed (Linear and Multilinear Algebra6(1978), 269–305) that a semigroup of matric...
AbstractIt is proved that any multiplicative semigroup consisting of compact quasinilpotent operator...
AbstractIn this paper we consider collections of compact (resp. Cp class) operators on arbitrary Ban...
Families of operators that are triangularizable must necessarily satisfy a number of spectral mappin...
summary:Some results concerning triangularization of some operators on locally convex spaces are est...
summary:Some results concerning triangularization of some operators on locally convex spaces are est...
Abstract. We study the existence of common invariant subspaces for semi-groups of idempotent operato...
We study the existence of common invariant subspaces for semigroups of idempotent operators. It is k...
AbstractMotivated by problems concerning simultaneous triangularization, we study the structure of f...