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20032005
most citedWhen a C*-algebra is a coefficient algebra for a given endomorphism

11 citations · 27 across the 5 of their papers we have counts for

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8 papers · 1 filter

math.OA20058 cited

Crossed product of a C*-algebra by an endomorphism, coefficient algebras and transfer operators

A. B. Antonevich, V. I. Bakhtin, A. V. Lebedev

The paper presents a construction of the crossed product of a C*-algebra by an endomorphism generated by partial isometry

math.OA200511 cited

When a C*-algebra is a coefficient algebra for a given endomorphism

V. I. Bakhtin, A. V. Lebedev

The paper presents a criterion for a C*-algebra to be a coefficient algebra associated with a given endomorphism

math.OA20035 cited

Maximal ideal space of a commutative coefficient algebra

B. K. Kwasniewski, A. V. Lebedev

The basic notion of the article is a pair (A,U), where A is a commutative C*-algebra and U is a partial isometry such that mapping U()U* is an endomorphism of A and U*U belongs to…

math.OA20032 cited

Topologically free partial actions and faithful representations of partial crossed products

A. V. Lebedev

In this paper we investigate the interrelation between the topological freedom of partial actions of discrete groups and faithful representations of partial crossed products.

math.OA2002

Extensions of C*-algebras by partial isometries

A. Lebedev, A. Odzijewicz

In the present paper we study the structure of C*-$algebras generated by a certain *-algebra A and a partial isometry inducing an endomorphism of A.

math.OA20021 cited

On the structure of Banach algebras associated with automorphisms

A. Lebedev

In the present paper we study the structure of a Banach algebra B(A, T_g) generated by a certain Banach algebra of operators acting in a Banach space D and a group {T_g}_{g \in…