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In this paper, we study how an arbitrary natural number, greater than 1, induces a finite free semicircular family, and the corresponding Banach $$*$$ -probability space. And then certain $$*$$… Click to show full abstract
In this paper, we study how an arbitrary natural number, greater than 1, induces a finite free semicircular family, and the corresponding Banach $$*$$ -probability space. And then certain $$*$$ -homomorphisms acting on such Banach $$*$$ -probability spaces are considered. In particular, we are interested in cases where such $$*$$ -homomorphisms preserve free-distributional data among them.
Keywords:
probability spaces;
free homomorphic;
relations banach;
probability;
banach probability;
homomorphic relations
Journal Title: Complex Analysis and Operator Theory
Year Published: 2021
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Journal Title: Complex Analysis and Operator Theory
Year Published: 2021
Link to full text (if available)
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recommendations!