Commuting elements in non-commutative algebras associated to dynamical systems
Persson, Tomas; Silvestrov, Sergei (2003). Commuting elements in non-commutative algebras associated to dynamical systems. Khrennikov, Andrei (Ed.). Series: Mathematical Modelling in Physics, Engineering and Cognitive Science, 6,, 145 - 172. Workshop Dynamical Systems from Number Theory to Probability 2. Växjö University, Växjö, Sweden: Växjö University Press
Conference Proceeding/Paper
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Published
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English
Authors:
Persson, Tomas
;
Silvestrov, Sergei
Editors:
Khrennikov, Andrei
Department:
Mathematics (Faculty of Engineering)
Non-commutative Geometry-lup-obsolete
Dynamical systems
Project:
Non-commutative Analysis of Dynamics, Fractals and Wavelets
Research Group:
Non-commutative Geometry-lup-obsolete
Dynamical systems
Abstract:
In this article the problem of explicit description of commuting functions of noncommuting elements satisfying commutation relation of the form AB = BF(A) is considered and connection to periodic points of corresponding dynamical system is established.
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