The paper presents a construction of the crossed product of a C*-algebra by a commutative semigroup of bounded positive linear maps generated by partial isometries. In particular, it generalizes Antonevich, Bakhtin, Lebedev’s crossed product by an endomorphism, and is related to Exel’s interactions. One of the main goals is the Isomorphism Theorem established in the case of actions by endomorphisms
In the paper we consider an operator algebra generated by a family of partial isometries associated ...
In the paper we consider an operator algebra generated by a family of partial isometries associated ...
In the paper we consider an operator algebra generated by a family of partial isometries associated ...
The authors examine the semicrossed products of a semigroup action by *-endomorphisms on a C*-algebr...
Let G be a group and let P ⊆ G be a subsemigroup. In order to describe the crossed product of a C * ...
Abstract. We consider a class (A; S; ) of dynamical systems, where S is an Ore semigroup and is an ...
Laca constructed a minimal automorphic dilation for every semigroup dynamical system arising from an...
Abstract. We introduce relative crossed products of a C∗-algebra A by a com-pletely positive map % :...
Let P be a left LCM semigroup, and $\alpha$ an action of $P$ by endomorphisms of a $C^{*}$-algebra $...
AbstractGiven a C∗-algebra U and endomorphim α, there is an associated nonselfadjoint operator algeb...
The authors study crossed products of arbitrary operator algebras by locally compact groups of compl...
We use the boundary-path space of a finitely-aligned k-graph Lambda to construct a compactly-aligned...
We consider Exel’s new construction of a crossed product of a C*-algebra A by an endomorphism α. We ...
author introduced an action θ of a sub-semigroup P of a group G and its corre-sponding action α of P...
Let P be a semigroup that admits an embedding into a group G. Assume that the embedding satisfies th...
In the paper we consider an operator algebra generated by a family of partial isometries associated ...
In the paper we consider an operator algebra generated by a family of partial isometries associated ...
In the paper we consider an operator algebra generated by a family of partial isometries associated ...
The authors examine the semicrossed products of a semigroup action by *-endomorphisms on a C*-algebr...
Let G be a group and let P ⊆ G be a subsemigroup. In order to describe the crossed product of a C * ...
Abstract. We consider a class (A; S; ) of dynamical systems, where S is an Ore semigroup and is an ...
Laca constructed a minimal automorphic dilation for every semigroup dynamical system arising from an...
Abstract. We introduce relative crossed products of a C∗-algebra A by a com-pletely positive map % :...
Let P be a left LCM semigroup, and $\alpha$ an action of $P$ by endomorphisms of a $C^{*}$-algebra $...
AbstractGiven a C∗-algebra U and endomorphim α, there is an associated nonselfadjoint operator algeb...
The authors study crossed products of arbitrary operator algebras by locally compact groups of compl...
We use the boundary-path space of a finitely-aligned k-graph Lambda to construct a compactly-aligned...
We consider Exel’s new construction of a crossed product of a C*-algebra A by an endomorphism α. We ...
author introduced an action θ of a sub-semigroup P of a group G and its corre-sponding action α of P...
Let P be a semigroup that admits an embedding into a group G. Assume that the embedding satisfies th...
In the paper we consider an operator algebra generated by a family of partial isometries associated ...
In the paper we consider an operator algebra generated by a family of partial isometries associated ...
In the paper we consider an operator algebra generated by a family of partial isometries associated ...
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