An asymptotic property of large matrices with identically distributed Boolean independent entries
From MaRDI portal
Publication:4960469
DOI10.1142/S0219025719500243zbMath1436.60020arXiv1712.04031OpenAlexW3001810190MaRDI QIDQ4960469
Publication date: 16 April 2020
Published in: Infinite Dimensional Analysis, Quantum Probability and Related Topics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1712.04031
random matrixBernoulli distributiontransposeBoolean independence\(\eta\)-diagonal variablespermutations of entries
Related Items (4)
Asymptotic free independence and entry permutations for Gaussian random matrices ⋮ Asymptotic *-distribution of permuted Haar unitary matrices ⋮ Operator-valued matrices with free or exchangeable entries ⋮ Semicircular families of general covariance from Wigner matrices with permuted entries
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Freeness and the transposes of unitarily invariant random matrices
- Free probability and random matrices
- Characteristic vectors of bordered matrices with infinite dimensions
- On the distribution of the roots of certain symmetric matrices
- Limit laws for random matrices and free products
- On certain free product factors via an extended matrix model
- On the limit distributions of random matrices with independent or free entries
- Eta-diagonal distributions and infinite divisibility for R-diagonals
- Non-commutative functions and the non-commutative free Lévy-Hinčin formula
- Bi-Boolean independence for pairs of algebras
- Second order freeness and fluctuations of random matrices. I: Gaussian and Wishart matrices and cyclic Fock spaces
- A noncommutative de Finetti theorem for Boolean independence
- A new proof for the multiplicative property of the boolean cumulants with applications to the operator-valued case
- Lectures on the Combinatorics of Free Probability
- Combinatorial theory of the free product with amalgamation and operator-valued free probability theory
- $R$-diagonal pairs - a common approach to Haar unitaries and circular elements
- Extended de Finetti theorems for boolean independence and monotone independence
- A combinatorial result on asymptotic independence relations for random matrices with non-commutative entries
- Non-commutative notions of stochastic independence
- On fluctuations of traces of large matrices over a non-commutative algebra
- Freeness and The Partial Transposes of Wishart Random Matrices
- Real second order freeness and Haar orthogonal matrices
This page was built for publication: An asymptotic property of large matrices with identically distributed Boolean independent entries
