activity
20122022
most citedAsymptotic behaviour of the fifth Painlevé transcendents in the space of initial values

3 citations · 3 across the 4 of their papers we have counts for

collaborators

5 papers

nlin.SI2022

Global asymptotics of the sixth Painlevé equation in Okamoto's space

Viktoria Heu, Nalini Joshi, Milena Radnović

We study dynamics of solutions in the initial value space of the sixth Painlevé equation as the independent variable approaches zero. Our main results describe the repeller set, sh…

math.DS2021

Isoperiodic families of Poncelet polygons inscribed in a circle and circumscribed about conics from a confocal pencil

Vladimir Dragović, Milena Radnović

Poncelet polygons inscribed in a circle and circumscribed about conics from a confocal family naturally arise in the analysis of the numerical range and Blaschke products. We exami…

nlin.SI2017★ 3 cited

Asymptotic behaviour of the fifth Painlevé transcendents in the space of initial values

Nalini Joshi, Milena Radnović

We study the asymptotic behaviour of the solutions of the fifth Painlevé equation as the independent variable approaches zero and infinity in the space of initial values. We show t…

nlin.SI2014

Asymptotic behaviour of the fourth Painlevé transcendents in the space of initial values

Nalini Joshi, Milena Radnović

We study the asymptotic behaviour of solutions of the fourth Pain\-levé equation as the independent variable goes to infinity in its space of (complex) initial values, which is a g…

nlin.SI2012

Pseudo-integrable billiards and arithmetic dynamics

Vladimir Dragović, Milena Radnović

We introduce a new class of billiard systems in the plane, with boundaries formed by finitely many arcs of confocal conics such that they contain some reflex angles. Fundamental dy…