DOIAbstract
AbstractAn algebra A of n × n matrices over a field K is reflexive if every element of Mn(K) that leaves invariant all invariant subspaces of A is in A. We characterize those basic, indecomposable serial algebras that are reflexive
AbstractAn algebra A of n × n matrices over a field K is reflexive if every element of Mn(K) that leaves invariant all invariant subspaces of A is in A. We characterize those basic, indecomposable serial algebras that are reflexive
In this paper, we obtain a complete description of the invariant subspace structure of an interestin...
The concepts: reflexive, transitive, and elementary originally arose in invariant subspace theory. I...
Abstract. Let L be a J-subspace lattice on a Banach space X, AlgL be the associated reflexive algebr...
AbstractAn algebra A of n × n matrices over a field K is reflexive if every element of Mn(K) that le...
AbstractA subalgebra T of a von Neumann algebra is reflexive if T = Alg Lat T. This notion of reflex...
A subalgebra of a von Neumann algebra is reflexive if = Alg Lat . This notion of reflexivity is in g...
AbstractThe problem of determining when reflexivity is inherited by direct sums of reflexive modules...
AbstractA linear operator A is called reflexive if the only operators that leave invariant the invar...
AbstractThe algebras of the title are investigated. They are shown to include l-hereditary algebras,...
AbstractThere is a close connection between separating vectors and reflexivity. But the existence of...
AbstractFinite dimensional algebras whose representations are all reflexive are characterized as tho...
AbstractA linear subspace S of an algebra G is called reflexive if a ∈ S whenever a ∈ G and paq = 0 ...
We give, for each n ^ 3, an example of a reflexive operator algebra sfn with the following propertie...
Let ℒ be a script J sign-subspace lattice on a Banach space X, Algℒ be the associated reflexive alge...
ABSTRACT. The concept of a reflexive algebra (o-algebra) of subsets of a set X is defined in this pa...
In this paper, we obtain a complete description of the invariant subspace structure of an interestin...
The concepts: reflexive, transitive, and elementary originally arose in invariant subspace theory. I...
Abstract. Let L be a J-subspace lattice on a Banach space X, AlgL be the associated reflexive algebr...
AbstractAn algebra A of n × n matrices over a field K is reflexive if every element of Mn(K) that le...
AbstractA subalgebra T of a von Neumann algebra is reflexive if T = Alg Lat T. This notion of reflex...
A subalgebra of a von Neumann algebra is reflexive if = Alg Lat . This notion of reflexivity is in g...
AbstractThe problem of determining when reflexivity is inherited by direct sums of reflexive modules...
AbstractA linear operator A is called reflexive if the only operators that leave invariant the invar...
AbstractThe algebras of the title are investigated. They are shown to include l-hereditary algebras,...
AbstractThere is a close connection between separating vectors and reflexivity. But the existence of...
AbstractFinite dimensional algebras whose representations are all reflexive are characterized as tho...
AbstractA linear subspace S of an algebra G is called reflexive if a ∈ S whenever a ∈ G and paq = 0 ...
We give, for each n ^ 3, an example of a reflexive operator algebra sfn with the following propertie...
Let ℒ be a script J sign-subspace lattice on a Banach space X, Algℒ be the associated reflexive alge...
ABSTRACT. The concept of a reflexive algebra (o-algebra) of subsets of a set X is defined in this pa...
In this paper, we obtain a complete description of the invariant subspace structure of an interestin...
The concepts: reflexive, transitive, and elementary originally arose in invariant subspace theory. I...
Abstract. Let L be a J-subspace lattice on a Banach space X, AlgL be the associated reflexive algebr...
Add to ORKG