A spatial theory is developed for * - derivations of an algebra of unbounded operators, in terms of the concept of O*-dynamical systems. Three notions of spatiality emerge, depending on the nature of the corresponding generator. Special emphasis is put on O*-dynamical systems generated by one-parameter groups of *-automorphisms and their *-derivations
The investigation is concerned with operator algebras. The aim of the investigation is to obtain the...
This paper reviews the theory of partial *-algebras of closable operators in Hilbert space (partial ...
We discuss the possibility of defining an algebraic dynamics within the settings of O -algebras. Com...
The notion of *-derivation on an algebra of unbounded operators is extended to partial O*-algebras, ...
The spatial theory of *-automorphisms is well known for C*- or W*-algebras and for algebras for unbo...
this paper we discuss the bounded automorphisms of these algebras. In many cases we are able to conc...
The spatiality of derivations of quasi *-algebras is investigated by means of representation theory....
In this paper the problem of recovering an algebraic dynamics in a perturbative approach is discusse...
Although much of classical ergodic theory is concerned with single transformations and one-parameter...
The work is devoted to the study of the spatial homological properties of the non-self-conjugated, m...
The book deals with dynamical systems, generated by linear mappings of finite dimensional spaces and...
After an historical introduction on the standard algebraic approach to quantum mechanics of large s...
AbstractA CDC algebra is a reflexive operator algebra whose lattice is completely distributive and c...
AbstractThe utilization of DF-spaces of A. Grothendieck leads to natural topologies on ∗-algebras of...
Abstract. We investigate the generalized derivations and show that every generalized derivation on a...
The investigation is concerned with operator algebras. The aim of the investigation is to obtain the...
This paper reviews the theory of partial *-algebras of closable operators in Hilbert space (partial ...
We discuss the possibility of defining an algebraic dynamics within the settings of O -algebras. Com...
The notion of *-derivation on an algebra of unbounded operators is extended to partial O*-algebras, ...
The spatial theory of *-automorphisms is well known for C*- or W*-algebras and for algebras for unbo...
this paper we discuss the bounded automorphisms of these algebras. In many cases we are able to conc...
The spatiality of derivations of quasi *-algebras is investigated by means of representation theory....
In this paper the problem of recovering an algebraic dynamics in a perturbative approach is discusse...
Although much of classical ergodic theory is concerned with single transformations and one-parameter...
The work is devoted to the study of the spatial homological properties of the non-self-conjugated, m...
The book deals with dynamical systems, generated by linear mappings of finite dimensional spaces and...
After an historical introduction on the standard algebraic approach to quantum mechanics of large s...
AbstractA CDC algebra is a reflexive operator algebra whose lattice is completely distributive and c...
AbstractThe utilization of DF-spaces of A. Grothendieck leads to natural topologies on ∗-algebras of...
Abstract. We investigate the generalized derivations and show that every generalized derivation on a...
The investigation is concerned with operator algebras. The aim of the investigation is to obtain the...
This paper reviews the theory of partial *-algebras of closable operators in Hilbert space (partial ...
We discuss the possibility of defining an algebraic dynamics within the settings of O -algebras. Com...