Application of uniform asymptotics to the fifth Painlevé transcendent
The authors study the general fifth Painlevé equation and apply the uniform asymptotic method to the fifth Painlevé transcendents. Further, they find its asymptotics of the form \(y=-1+t^{-1/2} A(t)\) as \(t\to \infty\) along the positive \(t\)-axis and obtain the corresponding monodromy data.
scientific article; zbMATH DE number 1780400