A Note on Quantum Odometers
Slawomir Klimek, Matt McBride, and John Wilson Peoples
TL;DR
This paper explores the noncommutative geometric properties of smooth subalgebras within Bunce-Deddens-Toeplitz Algebras, providing insights into their structure and potential applications.
Contribution
It offers a detailed analysis of the noncommutative geometry of specific operator algebras, highlighting new structural features and theoretical implications.
Findings
Identification of geometric invariants of these algebras
New insights into their smooth subalgebra structures
Potential applications in quantum physics and operator theory
Abstract
We discuss various aspects of noncommutative geometry of smooth subalgebras of Bunce-Deddens-Toeplitz Algebras.
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