Add to ORKGWe show that (generalized) effect algebras may be suitable very simple and natural algebraic structures for sets of (unbounded) positive self-adjoint linear operators densely defined on an infinite-dimensional complex Hilbert space. In these cases the effect algebraic operation, as a total or partially defined binary operation, coincides with the usual addition of operators in Hilbert spaces
This is a series of five lectures around the common subject of the construction of self-adjoint exte...
In this article, will discuss definition, examples, algebra properties, and somecharacteristic of se...
In this article we review our recent work on the causal structure of symmetric spaces and related ge...
We study the set of all positive linear operators densely defined in an infinite-dimensional complex...
We show that (generalized) effect algebras may be suitable very simple and natural algebraic structu...
We consider subsets G of a generalized effect algebra E with 0∈G and such that every interval [0, q]...
AbstractThe first purpose of this paper is to study the classification of unbounded left Hilbert alg...
Let B(H) be the algebra of bounded linear operator acting on a Hilbert space H (over the complex or ...
Since the late 1960's mathematicians working mainly in the area of quantum field theory have used c...
The notion of a generalized effect algebra is presented as a generalization of effect algebra for an...
We provide a partial classification of positive linear maps in matrix algebras which is based on a f...
A ring with effects (e-ring) is a generalization of the ring of bounded linear operators on a Hilber...
AbstractThe utilization of DF-spaces of A. Grothendieck leads to natural topologies on ∗-algebras of...
We revise Krein's extension theory of positive symmetric operators. Our approach using factorization...
AbstractLet H be a Hilbert space and let A and B be standard ∗-operator algebras on H. Denote by As ...
This is a series of five lectures around the common subject of the construction of self-adjoint exte...
In this article, will discuss definition, examples, algebra properties, and somecharacteristic of se...
In this article we review our recent work on the causal structure of symmetric spaces and related ge...
We study the set of all positive linear operators densely defined in an infinite-dimensional complex...
We show that (generalized) effect algebras may be suitable very simple and natural algebraic structu...
We consider subsets G of a generalized effect algebra E with 0∈G and such that every interval [0, q]...
AbstractThe first purpose of this paper is to study the classification of unbounded left Hilbert alg...
Let B(H) be the algebra of bounded linear operator acting on a Hilbert space H (over the complex or ...
Since the late 1960's mathematicians working mainly in the area of quantum field theory have used c...
The notion of a generalized effect algebra is presented as a generalization of effect algebra for an...
We provide a partial classification of positive linear maps in matrix algebras which is based on a f...
A ring with effects (e-ring) is a generalization of the ring of bounded linear operators on a Hilber...
AbstractThe utilization of DF-spaces of A. Grothendieck leads to natural topologies on ∗-algebras of...
We revise Krein's extension theory of positive symmetric operators. Our approach using factorization...
AbstractLet H be a Hilbert space and let A and B be standard ∗-operator algebras on H. Denote by As ...
This is a series of five lectures around the common subject of the construction of self-adjoint exte...
In this article, will discuss definition, examples, algebra properties, and somecharacteristic of se...
In this article we review our recent work on the causal structure of symmetric spaces and related ge...