I review topics of my talk in Alcalá, inspired by the paper [1]. An isomonodromic system with irregular singularity at z=∞ (and Fuchsian at z=0) is considered, such that z=∞ becomes resonant for some values of the deformation parameters. Namely, the eigenvalues of the leading matrix at z=∞ coalesce along a locus in the space of deformation parameters. I give a complete extension of the isomonodromy deformation theory in this case
Abstract. The paper is devoted to non-Schlesinger isomonodromic deformations for reso-nant Fuchsian ...
We present some results of a joint paper with Dubrovin (see references), as exposed at the Workshop ...
We construct a universal local deformation (Kuranishi family) for pairs consisting of a compact comp...
We explain some results of [G. Cotti, B. A. Dubrovin and D. Guzzetti, Isomonodromy deformations at a...
I review topics of my talk in Alcalá, inspired by the paper [1]. An isomonodromic system with irregu...
Some of the main results of [Cotti G., Dubrovin B., Guzzetti D., Duke Math. J., to appear, arXiv:170...
We consider a Pfaffian system expressing isomonodromy of an irregular system of Okubo type, dependin...
We analyze isomonodromic deformations of rational connections on the Riemann sphere with Fuchsian an...
In this paper, we consider the generalized isomonodromic deformations of rank two irregular connecti...
We analyze isomonodromic deformations of rational connections on the Riemann sphere with Fuchsian an...
Some of the main results of [Cotti G., Dubrovin B., Guzzetti D., Duke Math. J., to appear, arXiv:170...
In previous work, the authors have developed a geometric theory of fundamental strata to study conne...
In this note, we will explain symmetries of isomonodromic deformations as Weyl groups of some quiver...
In this paper we study the isomonodromic deformations of systems of differential equations with pole...
We study the family of ordinary differential equations associated to a Dubrovin-Frobenius manifold a...
Abstract. The paper is devoted to non-Schlesinger isomonodromic deformations for reso-nant Fuchsian ...
We present some results of a joint paper with Dubrovin (see references), as exposed at the Workshop ...
We construct a universal local deformation (Kuranishi family) for pairs consisting of a compact comp...
We explain some results of [G. Cotti, B. A. Dubrovin and D. Guzzetti, Isomonodromy deformations at a...
I review topics of my talk in Alcalá, inspired by the paper [1]. An isomonodromic system with irregu...
Some of the main results of [Cotti G., Dubrovin B., Guzzetti D., Duke Math. J., to appear, arXiv:170...
We consider a Pfaffian system expressing isomonodromy of an irregular system of Okubo type, dependin...
We analyze isomonodromic deformations of rational connections on the Riemann sphere with Fuchsian an...
In this paper, we consider the generalized isomonodromic deformations of rank two irregular connecti...
We analyze isomonodromic deformations of rational connections on the Riemann sphere with Fuchsian an...
Some of the main results of [Cotti G., Dubrovin B., Guzzetti D., Duke Math. J., to appear, arXiv:170...
In previous work, the authors have developed a geometric theory of fundamental strata to study conne...
In this note, we will explain symmetries of isomonodromic deformations as Weyl groups of some quiver...
In this paper we study the isomonodromic deformations of systems of differential equations with pole...
We study the family of ordinary differential equations associated to a Dubrovin-Frobenius manifold a...
Abstract. The paper is devoted to non-Schlesinger isomonodromic deformations for reso-nant Fuchsian ...
We present some results of a joint paper with Dubrovin (see references), as exposed at the Workshop ...
We construct a universal local deformation (Kuranishi family) for pairs consisting of a compact comp...