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Inductive Sequences of Toeplitz Algebras and Limit Automorphisms of Toeplitz algebras. The Toeplitz algebra is the C*-subalgebra in the algebra of all bounded linear operators

Inductive Limits for Systems of Toeplitz Algebras© 2019, Pleiades Publishing, Ltd. By the Toeplitz algebra we mean the reduced semigroup C*-algebra

C*-Algebras generated by mappingsIn the paper, some properties of a singly generated C*-subalgebra of the algebra of all bounded

On Inductive Limits for Systems of C*-Algebras limits for those systems. In particular, for a functor whose values are Toeplitz algebras, we show

C*-Algebras generated by mappingsIn the paper, some properties of a singly generated C*-subalgebra of the algebra of all bounded

Limit Automorphisms of the C*-Algebras Generated by Isometric Representations for Semigroups of Rationals
© 2018, Pleiades Publishing, Ltd. We consider inductive sequences of Toeplitz algebras whose

C*-Algebras Generated by Mappings. Criterion of Irreducibility
© 2018, Allerton Press, Inc. We study the operator algebra associated with a self-mapping ϕ on a

Blaschke C* -algebras. We show that the Blaschke C*-algebra is isomorphic to the inductive limit of Toeplitz algebras

Inductive Systems of C*-Algebras over Posets: A Survey systems of Toeplitz algebras over directed sets. The connecting *-homomorphisms of such systems

On a class of C-algebras generated by a countable family of partial isometries and can be represented as a countable sum of partial isometries. The C-algebras U φ, P φ and U φ

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