arXiv:math/0304002 [math.FA]AbstractReferencesReviewsResources
On the Determinant of a Certain Wiener-Hopf + Hankel Operator
Estelle L. Basor, Torsten Ehrhardt, Harold Widom
Published 2003-03-31Version 1
We establish an asymptotic formula for determinants of truncated Wiener-Hopf+Hankel operators with symbol equal to the exponential of a constant times the characteristic function of an interval. This is done by reducing it to the corresponding (known) asymptotics for truncated Toeplitz+Hankel operators. The determinants in question arise in random matrix theory in determining the limiting distribution for the number of eigenvalues in an interval for a scaled Laguerre ensemble of positive Hermitian matrices.
Related articles: Most relevant | Search more
arXiv:0709.2326 [math.FA] (Published 2007-09-14)
Integrable operators and the squares of Hankel operators
arXiv:1001.2340 [math.FA] (Published 2010-01-13)
The asymptotics a Bessel-kernel determinant which arises in Random Matrix Theory
arXiv:2303.15004 [math.FA] (Published 2023-03-27)
Hankel operators on vector-valued Bergman spaces with exponential weights