Conditionally Bi-Free Independence with Amalgamation
Author:
Affiliation:
1. Department of Mathematics and Statistics, Queen’s University, Jeffrey Hall, Kingston, Ontario, K7L 3N6, Canada
2. Department of Mathematics and Statistics, York University, 4700 Keele Street, Toronto, Ontario, M3J 1P3, Canada
Publisher
Oxford University Press (OUP)
Subject
General Mathematics
Link
http://academic.oup.com/imrn/article-pdf/2018/23/7359/26988349/rnx104.pdf
Reference14 articles.
1. “Infinite divisibility and a non-commutative Boolean-to-free BercoviciPata bijection.”;Belinschi,;Journal of Functional Analysis,(2012)
2. “Free products of completely positive maps and spectral sets;Boca,;Journal of Functional Analysis,(1991)
3. “Convolution and limit theorems for conditionally free random variables.”;Bożejko,;Pacific Journal of Mathematics,(1996)
4. “Combinatorics of Bi-Freeness with Amalgamation.”;Charlesworth,;Communications in Mathematical Physics,(2015)
5. “On two-faced families of non-commutative random variables.”;Charlesworth,;Canadian Journal of Mathematics,(2015)
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1. Bi-free entropy with respect to completely positive maps;Canadian Journal of Mathematics;2023-06-05
2. Free-Boolean independence with amalgamation;Infinite Dimensional Analysis, Quantum Probability and Related Topics;2019-12
3. Bi-Boolean Independence for Pairs of Algebras;Complex Analysis and Operator Theory;2017-12-04
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