Michael V. Anshelevich, Ph.D.
Affiliations: | 2000 | University of California, Berkeley, Berkeley, CA, United States |
Area:
Operator algebrasGoogle:
"Michael Anshelevich"Parents
Sign in to add mentor| Dan-Virgil Voiculescu | grad student | 2000 | UC Berkeley | |
| (Free stochastic measures.) | ||||
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Publications
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| Anshelevich M, Wang Z. (2020) Higher variations for free Lévy processes Studia Mathematica. 252: 49-81 |
| Anshelevich M, Williams JD. (2017) Operator-valued Jacobi parameters and examples of operator-valued distributions Bulletin Des Sciences Mathematiques. 145: 1-37 |
| Anshelevich M. (2016) A characterization of ultraspherical, Hermite, and Chebyshev polynomials of the first kind Integral Transforms and Special Functions. 27: 307-317 |
| Anshelevich M. (2015) Free evolution on algebras with two states Pacific Journal of Mathematics. 276: 257-280 |
| Anshelevich M, Williams JD. (2014) Limit theorems for monotonic convolution and the chernoff product formula International Mathematics Research Notices. 2014: 2990-3021 |
| Anshelevich M, Wang J, Zhong P. (2014) Local limit theorems for multiplicative free convolutions Journal of Functional Analysis. 267: 3469-3499 |
| Anshelevich M, Belinschi ST, Fevrier M, et al. (2013) Convolution powers in the operator-valued framework Transactions of the American Mathematical Society. 365: 2063-2097 |
| Anshelevich M. (2013) Generators of some non-commutative stochastic processes Probability Theory and Related Fields. 157: 777-815 |
| Anshelevich M, Młotkowski W. (2012) Semigroups of Distributions with Linear Jacobi Parameters Journal of Theoretical Probability. 25: 1173-1206 |
| Anshelevich M. (2011) Two-state free Brownian motions Journal of Functional Analysis. 260: 541-565 |