Asymptotic properties of a family of solutions of the Painleve equation PVI
O Costin, R D Costin
Abstract
In this paper we study the asymptotic behavior for large argument of a family of solutions of the Painlevé equation P$ VI arising in the context of Random Matrix Theory [1]. We show this family of solutions are uniquely determined by their asymptotic properties.
Create a lesson
Related papers
A quantitative form of the planar Falconer distance theorem
Guozheng Cheng, Xiang Fang, Menghan Li et al.
Tauberian rates and the Baire property of ideals
Paolo Leonetti
A geometry-independent endpoint estimate for the Littlewood--Paley g-function generated by the Poisson semigroup
Bo Li, Ji Li, Jinxia Li
Visible parts and projections of the affine fractal percolation
Eeva Kuure, Markus Myllyoja, Aleksi Pyörälä
Bézout bounds and rational points on quasianalytic graphs
Armin Rainer
Functions of bounded variation are not dense in the Strong BD Norm
Panu Lahti, Quoc-Hung Nguyen