2021Unpublished venueRequires access

A Fejér theorem for boundary quotients arising from algebraic dynamical systems

Valeriano Aiello, Roberto Conti, Stefano Rossi

Open publisher page 5 citations

Abstract

A Fej´er-type theorem is proved within the framework of C^∗-algebras associated with certain irreversible algebraic dynamical systems. This makes it possible to strengthen a result on the structure of the relative commutant of a family of generating isometries in a boundary quotient.

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What this paper is about

A Fej´er-type theorem is proved within the framework of C^∗-algebras associated with certain irreversible algebraic dynamical systems. This makes it possible to strengthen a result on the structure of the relative commutant of a family of generating isometries in a boundary quotient.

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OpenAlex reports 5 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

A Fej´er-type theorem is proved within the framework of C^∗-algebras associated with certain irreversible algebraic dynamical systems. This makes it possible to strengthen a result on the structure of the relative commutant of a family of generating isometries in a boundary quotient.

Key concepts: Quotient, Mathematics, Centralizer and normalizer, Pure mathematics, Algebraic number, Boundary (topology), Dynamical systems theory, Type (biology)

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