We derive analytic expressions for infinite products of random 2x2 matrices. The determinant of the target matrix is log-normally distributed, whereas the remainder is a surprisingly complicated function of a parameter characterizing the norm of the matrix and a parameter characterizing its skewness. The distribution may have importance as an uncommitted prior in statistical image analysis
We consider the singular values of certain Young diagram shaped random matrices. For block-shaped ra...
Ipsen JR. Products of independent Gaussian random matrices. Bielefeld: Bielefeld University; 2015
We study the eigenvalue distribution of dilute N3N random matrices HN that in the pure ~undiluted! ...
We consider a certain infinite product of random 2 x 2 matrices appearing in the solution of some 1 ...
This paper develops nonasymptotic growth and concentration bounds for a product of independent rando...
AbstractLet {Xk} be a stationary ergodic sequence of nonnegative matrices. It is shown in this paper...
In this thesis, we investigate mainly the limiting spectral distribution of random matrices having c...
We consider products of random matrices that are small, independent identically distributed perturba...
International audienceFor each n, let An = (σij) be an n × n deterministic matrix and let Xn = (Xij)...
We study the spectral norm of matrices $BA$, where $A$ is a random matrix with independent mean zero...
AbstractLet Wn be n×n Hermitian whose entries on and above the diagonal are independent complex rand...
Mestrado Bolonha em Mathematical FinanceWe study the Lyapunov exponents associated to the product of...
7 pagesWe exhibit an explicit formula for the spectral density of a (large) random matrix which is a...
International audienceConsider an nxn random matrix X with i.i.d. nonnegative entries with bounded d...
Abstract The Lyapunov exponent of a product of random matrices displays finite-size fluctuations t...
We consider the singular values of certain Young diagram shaped random matrices. For block-shaped ra...
Ipsen JR. Products of independent Gaussian random matrices. Bielefeld: Bielefeld University; 2015
We study the eigenvalue distribution of dilute N3N random matrices HN that in the pure ~undiluted! ...
We consider a certain infinite product of random 2 x 2 matrices appearing in the solution of some 1 ...
This paper develops nonasymptotic growth and concentration bounds for a product of independent rando...
AbstractLet {Xk} be a stationary ergodic sequence of nonnegative matrices. It is shown in this paper...
In this thesis, we investigate mainly the limiting spectral distribution of random matrices having c...
We consider products of random matrices that are small, independent identically distributed perturba...
International audienceFor each n, let An = (σij) be an n × n deterministic matrix and let Xn = (Xij)...
We study the spectral norm of matrices $BA$, where $A$ is a random matrix with independent mean zero...
AbstractLet Wn be n×n Hermitian whose entries on and above the diagonal are independent complex rand...
Mestrado Bolonha em Mathematical FinanceWe study the Lyapunov exponents associated to the product of...
7 pagesWe exhibit an explicit formula for the spectral density of a (large) random matrix which is a...
International audienceConsider an nxn random matrix X with i.i.d. nonnegative entries with bounded d...
Abstract The Lyapunov exponent of a product of random matrices displays finite-size fluctuations t...
We consider the singular values of certain Young diagram shaped random matrices. For block-shaped ra...
Ipsen JR. Products of independent Gaussian random matrices. Bielefeld: Bielefeld University; 2015
We study the eigenvalue distribution of dilute N3N random matrices HN that in the pure ~undiluted! ...