AbstractThe purpose of this paper is to compute asymptotically Hankel determinants for weights that are supported in a semi-infinite interval. The main idea is to reduce the problem to determinants of other operators whose determinant asymptotics are well known
In a companion paper \cite{jon-fei}, we established asymptotic formulae for the joint moments of der...
This article considers Whittaker's confluent hypergeometric function $W_{\kappa ,\mu }$ where $\kapp...
In this thesis, for a given weight function w(x), supported on [A,B]\subseteq\mathbb{R}, we consider...
AbstractWe develop a general context for the computation of the determinant of a Hankel matrix Hn = ...
We compute asymptotics for Hankel determinants and orthogonal polynomials with respect to a disconti...
This paper is a contribution to the Special Issue on Orthogonal Polynomials, Special Functions and A...
We study a family of polynomials that are orthogonal with respect to the weight function exp(iwx) in...
AbstractIntegrable operators arise in random matrix theory, where they describe the asymptotic eigen...
Integrable operators arise in random matrix theory, where they describe the asymptotic eigenvalue di...
AbstractIn a recent paper we have presented a method to evaluate certain Hankel determinants as almo...
Integrable operators arise in random matrix teory, where they describe the asymptotic distributions ...
Given a strongly regular Hankel matrix, and its associated sequence of moments whichdefines a quasi-...
Abstract: The Hankel determinant appears in representations of solutions to several integrable syste...
Tracy and Widom showed that fundamentally important kernels in random matrix theory arise from syste...
AbstractIn this paper we establish several relations between the determinants of the following struc...
In a companion paper \cite{jon-fei}, we established asymptotic formulae for the joint moments of der...
This article considers Whittaker's confluent hypergeometric function $W_{\kappa ,\mu }$ where $\kapp...
In this thesis, for a given weight function w(x), supported on [A,B]\subseteq\mathbb{R}, we consider...
AbstractWe develop a general context for the computation of the determinant of a Hankel matrix Hn = ...
We compute asymptotics for Hankel determinants and orthogonal polynomials with respect to a disconti...
This paper is a contribution to the Special Issue on Orthogonal Polynomials, Special Functions and A...
We study a family of polynomials that are orthogonal with respect to the weight function exp(iwx) in...
AbstractIntegrable operators arise in random matrix theory, where they describe the asymptotic eigen...
Integrable operators arise in random matrix theory, where they describe the asymptotic eigenvalue di...
AbstractIn a recent paper we have presented a method to evaluate certain Hankel determinants as almo...
Integrable operators arise in random matrix teory, where they describe the asymptotic distributions ...
Given a strongly regular Hankel matrix, and its associated sequence of moments whichdefines a quasi-...
Abstract: The Hankel determinant appears in representations of solutions to several integrable syste...
Tracy and Widom showed that fundamentally important kernels in random matrix theory arise from syste...
AbstractIn this paper we establish several relations between the determinants of the following struc...
In a companion paper \cite{jon-fei}, we established asymptotic formulae for the joint moments of der...
This article considers Whittaker's confluent hypergeometric function $W_{\kappa ,\mu }$ where $\kapp...
In this thesis, for a given weight function w(x), supported on [A,B]\subseteq\mathbb{R}, we consider...