We discuss universality in random matrix theory and in the study of Hamiltonian partial differential equations. We focus on universality of critical behavior and we compare results in unitary random matrix ensembles with their counterparts for the Korteweg-de Vries equation, emphasizing the similarities between both subjects
Abstract The generating functions for the gauge theory observables are often represented in terms of...
International audienceThe generating functions for the gauge theory observables are often represente...
International audienceThe generating functions for the gauge theory observables are often represente...
We discuss universality in random matrix theory and in the study of Hamiltonian partial differential...
We discuss universality in random matrix theory and in the study of Hamiltonian partial differential...
We study unitary random matrix ensembles in the critical case where the limiting mean eigenvalue den...
We study unitary random matrix ensembles in the critical case where the limiting mean eigenvalue den...
Abstract We study multiplicative statistics for the eigenvalues of unitarily-invariant ...
The most classical problem in random matrix theory is to specify a natural joint distribution for th...
The paper is devoted to the rigorous proof of the universality conjecture of the random matrix theor...
We describe a new universality class for unitary invariant random matrix ensembles. It arises in the...
Probability theory is based on the notion of independence. The celebrated law of large numbers and t...
This volume expands on a set of lectures held at the Courant Institute on Riemann-Hilbert problems, ...
This book features a unified derivation of the mathematical theory of the three classical types of i...
Random matrix theory has many roots and many branches in mathematics, statistics, physics, computer ...
Abstract The generating functions for the gauge theory observables are often represented in terms of...
International audienceThe generating functions for the gauge theory observables are often represente...
International audienceThe generating functions for the gauge theory observables are often represente...
We discuss universality in random matrix theory and in the study of Hamiltonian partial differential...
We discuss universality in random matrix theory and in the study of Hamiltonian partial differential...
We study unitary random matrix ensembles in the critical case where the limiting mean eigenvalue den...
We study unitary random matrix ensembles in the critical case where the limiting mean eigenvalue den...
Abstract We study multiplicative statistics for the eigenvalues of unitarily-invariant ...
The most classical problem in random matrix theory is to specify a natural joint distribution for th...
The paper is devoted to the rigorous proof of the universality conjecture of the random matrix theor...
We describe a new universality class for unitary invariant random matrix ensembles. It arises in the...
Probability theory is based on the notion of independence. The celebrated law of large numbers and t...
This volume expands on a set of lectures held at the Courant Institute on Riemann-Hilbert problems, ...
This book features a unified derivation of the mathematical theory of the three classical types of i...
Random matrix theory has many roots and many branches in mathematics, statistics, physics, computer ...
Abstract The generating functions for the gauge theory observables are often represented in terms of...
International audienceThe generating functions for the gauge theory observables are often represente...
International audienceThe generating functions for the gauge theory observables are often represente...