Add to ORKGWe study spacing distribution for the eigenvalues of a random normal matrix, in particular at points on the boundary of the spectrum. Our approach uses Ward’s (or the “rescaled loop”) equation—an identity satisfied by all sequential limits of the rescaled one-point functions
Abstract. We study existence and universality of scaling limits for the eigenvalues of a random norm...
AbstractWe investigate a two-dimensional statistical model of N charged particles interacting via lo...
We study the eigenvalue spectrum of a large real antisymmetric random matrix $J_{ij}$. Using a fermi...
We study spacing distribution for the eigenvalues of a random normal matrix, in particular at points...
We prove the Central Limit Theorem (CLT) for the number of eigenvalues near the spectrum edge for ce...
We prove the Central Limit Theorem (CLT) for the number of eigenvalues near the spectrum edge for ce...
We prove the Central Limit Theorem (CLT) for the number of eigenvalues near the spectrum edge for ce...
In this article, we consider a fairly general potential in the plane and the corresponding Boltzmann...
We introduce a method for taking microscopic limits of normal matrix ensembles and apply it to study...
We introduce a method for taking microscopic limits of normal matrix ensembles and apply it to study...
We consider the random normal matrix ensemble associated with a potential in the plane of sufficient...
AbstractIn random matrix theory, determinantal random point fields describe the distribution of eige...
We study the local eigenvalue statistics $\xi_{\omega,E}^N$ associated with the eigenvalues of one-d...
Let N−−√+λmaxN+λmax be the largest real eigenvalue of a random N×NN×N matrix with independent N(0,1)...
We study the universal properties of distributions of eigenvalues of random matrices in the large N...
Abstract. We study existence and universality of scaling limits for the eigenvalues of a random norm...
AbstractWe investigate a two-dimensional statistical model of N charged particles interacting via lo...
We study the eigenvalue spectrum of a large real antisymmetric random matrix $J_{ij}$. Using a fermi...
We study spacing distribution for the eigenvalues of a random normal matrix, in particular at points...
We prove the Central Limit Theorem (CLT) for the number of eigenvalues near the spectrum edge for ce...
We prove the Central Limit Theorem (CLT) for the number of eigenvalues near the spectrum edge for ce...
We prove the Central Limit Theorem (CLT) for the number of eigenvalues near the spectrum edge for ce...
In this article, we consider a fairly general potential in the plane and the corresponding Boltzmann...
We introduce a method for taking microscopic limits of normal matrix ensembles and apply it to study...
We introduce a method for taking microscopic limits of normal matrix ensembles and apply it to study...
We consider the random normal matrix ensemble associated with a potential in the plane of sufficient...
AbstractIn random matrix theory, determinantal random point fields describe the distribution of eige...
We study the local eigenvalue statistics $\xi_{\omega,E}^N$ associated with the eigenvalues of one-d...
Let N−−√+λmaxN+λmax be the largest real eigenvalue of a random N×NN×N matrix with independent N(0,1)...
We study the universal properties of distributions of eigenvalues of random matrices in the large N...
Abstract. We study existence and universality of scaling limits for the eigenvalues of a random norm...
AbstractWe investigate a two-dimensional statistical model of N charged particles interacting via lo...
We study the eigenvalue spectrum of a large real antisymmetric random matrix $J_{ij}$. Using a fermi...