The existence of limit spectral distribution of the product of two independent random matrices is proved when the number of variables tends to infinity. One of the above matrices is the Wishart matrix and the other is a symmetric nonnegative definite matrix.Limit theorem product of random matrices large dimensional random matrices eigenvalues distributions
We discuss the spectral density for standard and free random Lévy matrices in the large N limit. The...
AbstractResults on the analytic behavior of the limiting spectral distribution of matrices of sample...
Götze F, Naumov A, Tikhomirov A. ON A GENERALIZATION OF THE ELLIPTIC LAW FOR RANDOM MATRICES. Acta P...
AbstractThe existence of limit spectral distribution of the product of two independent random matric...
AbstractThe existence of limiting spectral distribution (LSD) of the product of two random matrices ...
AbstractThe existence of limit spectral distribution of the product of two independent random matric...
The distributions of the eigenvalues or functions of the elgenvalues of random matrices are very use...
Kösters H, Tikhomirov A. LIMITING SPECTRAL DISTRIBUTIONS OF SUMS OF PRODUCTS OF NON-HERMITIAN RANDOM...
For fixed l≥0 and m≥1, let Xn0, Xn1,..., Xnl be independent random n × n matrices with i...
AbstractLet X be distributed independent of a nonnegative definite symmetric random matrix T, where ...
AbstractLet X = {Xij:i, j = 1, 2,…} be an infinite dimensional random matrix, Tp be a p × p nonnegat...
We show that the limiting eigenvalue density of the product of n identically distributed random matr...
International audienceIn this short note, we revisit the work of T. Tao and V. Vu on large non-hermi...
International audienceIn this short note, we revisit the work of T. Tao and V. Vu on large non-hermi...
Block Toeplitz and Hankel matrices arise in many aspects of applications. In this paper, we will res...
We discuss the spectral density for standard and free random Lévy matrices in the large N limit. The...
AbstractResults on the analytic behavior of the limiting spectral distribution of matrices of sample...
Götze F, Naumov A, Tikhomirov A. ON A GENERALIZATION OF THE ELLIPTIC LAW FOR RANDOM MATRICES. Acta P...
AbstractThe existence of limit spectral distribution of the product of two independent random matric...
AbstractThe existence of limiting spectral distribution (LSD) of the product of two random matrices ...
AbstractThe existence of limit spectral distribution of the product of two independent random matric...
The distributions of the eigenvalues or functions of the elgenvalues of random matrices are very use...
Kösters H, Tikhomirov A. LIMITING SPECTRAL DISTRIBUTIONS OF SUMS OF PRODUCTS OF NON-HERMITIAN RANDOM...
For fixed l≥0 and m≥1, let Xn0, Xn1,..., Xnl be independent random n × n matrices with i...
AbstractLet X be distributed independent of a nonnegative definite symmetric random matrix T, where ...
AbstractLet X = {Xij:i, j = 1, 2,…} be an infinite dimensional random matrix, Tp be a p × p nonnegat...
We show that the limiting eigenvalue density of the product of n identically distributed random matr...
International audienceIn this short note, we revisit the work of T. Tao and V. Vu on large non-hermi...
International audienceIn this short note, we revisit the work of T. Tao and V. Vu on large non-hermi...
Block Toeplitz and Hankel matrices arise in many aspects of applications. In this paper, we will res...
We discuss the spectral density for standard and free random Lévy matrices in the large N limit. The...
AbstractResults on the analytic behavior of the limiting spectral distribution of matrices of sample...
Götze F, Naumov A, Tikhomirov A. ON A GENERALIZATION OF THE ELLIPTIC LAW FOR RANDOM MATRICES. Acta P...