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Analytic subordination for bi-free convolution (Q1635687)

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Language	Label	Description	Also known as
English	Analytic subordination for bi-free convolution	scientific article

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scholarly article

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Analytic subordination for bi-free convolution (English)

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Journal of Functional Analysis

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publication date

1 June 2018

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full work available at URL

https://arxiv.org/abs/1702.01673

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zbMATH Keywords

bi-free convolution

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analytic subordination

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Serban Teodor Belinschi

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Paul Skoufranis

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MaRDI profile type

MaRDI publication profile

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Convergence of the largest singular value of a polynomial in independent Wigner matrices

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Convolution powers in the operator-valued framework

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The Lebesgue decomposition of the free additive convolution of two probability distributions

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A noncommutative version of the Julia-Wolff-Carathéodory theorem

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Atoms and regularity for measures in a partially defined free convolution semigroup

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A new approach to subordination results in free probability

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Analytic subordination theory of operator-valued free additive convolution and the solution of a general random matrix problem

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Infinite divisibility and a non-commutative Boolean-to-free Bercovici-Pata bijection

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Superconvergence to the central limit and failure of the Cramér theorem for free random variables

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Processes with free increments

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Convolution and limit theorems for conditionally free random variables

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On Two-faced Families of Non-commutative Random Variables

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An analogue of the Levy-Hincin formula for bi-free infinitely divisible distributions

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Conditionally bi-free independence for pairs of faces

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On the multiplication of free N -tuples of noncommutative random variables

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Non-commutative functions and the non-commutative free Lévy-Hinčin formula

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Independences and partial \(R\)-transforms in bi-free probability

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On operator-valued bi-free distributions

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Addition of certain non-commuting random variables

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The analogues of entropy and of Fisher's information measure in free probability theory. II

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Free analysis questions II: The Grassmannian completion and the series expansions at the origin

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Free probability for pairs of faces. I

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Free probability for pairs of faces. II: \(2\)-variables bi-free partial \(R\)-transform and systems with rank \(\leq1\) commutation

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Identifiers

zbMATH Open document ID

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Mathematics Subject Classification ID

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zbMATH DE Number

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10.1016/J.JFA.2018.03.003

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Sitelinks

Mathematics(1 entry)

mardi Publication:1635687

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