When the independent variable is close to a critical point, it is shown that PVI can be asymptotically reduced to PIII. In this way, it is possible to compute the leading term of the critical behaviors of PVI transcendents starting from the behaviors of PIII transcendents
In a recent paper [1], we classified the critical behaviour of solutions of the discrete Painleve eq...
In this work, we complete the asymptotic description of general solutions of the fifth Painleve tran...
We study the general sixth Painleve ́ equation, develop, and justify the existence of several groups...
When the independent variable is close to a critical point, it is shown that PVI can be asymptotica...
For the Painleve' 6 transcendents, we provide a unitary description of the critical behaviours, th...
The distribution of the poles of branches of the Painleve' VI transcendents associated to semi-simpl...
The asymptotic solution for the Painleve-2 equation with small parameter is considered. The solution...
In this paper we find a class of solutions of the sixth Painlevé equation appearing in the theory o...
In this paper we find a class of solutions of the sixth Painlevé equation appearing in the theory o...
The paper provides the tables of the critical behaviours at x=0,1,infinity, for the Painleve' 6 fun...
A special asymptotic solution of the Painlevé-2 equation with small parameter is stu-died. This sol...
Though the elliptic representation of PVI has been known since R.Fuchs [7], in the literature there ...
We present a determinant expression for a family of classical transcendental solutions of the Painle...
In a recent paper [1], we classified the critical behaviour of solutions of the discrete Painleve eq...
The matching procedure is a constructive way of using the isomonodromy deformation method, ...
In a recent paper [1], we classified the critical behaviour of solutions of the discrete Painleve eq...
In this work, we complete the asymptotic description of general solutions of the fifth Painleve tran...
We study the general sixth Painleve ́ equation, develop, and justify the existence of several groups...
When the independent variable is close to a critical point, it is shown that PVI can be asymptotica...
For the Painleve' 6 transcendents, we provide a unitary description of the critical behaviours, th...
The distribution of the poles of branches of the Painleve' VI transcendents associated to semi-simpl...
The asymptotic solution for the Painleve-2 equation with small parameter is considered. The solution...
In this paper we find a class of solutions of the sixth Painlevé equation appearing in the theory o...
In this paper we find a class of solutions of the sixth Painlevé equation appearing in the theory o...
The paper provides the tables of the critical behaviours at x=0,1,infinity, for the Painleve' 6 fun...
A special asymptotic solution of the Painlevé-2 equation with small parameter is stu-died. This sol...
Though the elliptic representation of PVI has been known since R.Fuchs [7], in the literature there ...
We present a determinant expression for a family of classical transcendental solutions of the Painle...
In a recent paper [1], we classified the critical behaviour of solutions of the discrete Painleve eq...
The matching procedure is a constructive way of using the isomonodromy deformation method, ...
In a recent paper [1], we classified the critical behaviour of solutions of the discrete Painleve eq...
In this work, we complete the asymptotic description of general solutions of the fifth Painleve tran...
We study the general sixth Painleve ́ equation, develop, and justify the existence of several groups...
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