@article{oai:kumadai.repo.nii.ac.jp:00029224,
 author = {眞野, 智行 and Mano, Toshiyuki},
 journal = {KUMAMOTO JOURNAL OF MATHEMATICS},
 month = {May},
 note = {application/pdf, 論文(Article), We formulate a monodromy preserving deformation (MPD) of Fuchsian differential equations on an irreducible rational curve with one node (which we call a rational nodal curve) and derive systems of differential equations that govern the MPD on the rational nodal curve. We also show that the MPD systems on a rational nodal curve are solved in terms of a solution to the sixth Painlevé equation and a τ-quotient associated with it. The results in this paper provide a geometric background for the asymptotic analysis on the system of differential equations that governs the MPD on elliptic curves around the boundary in the moduli space of elliptic curves.},
 pages = {1--32},
 title = {Monodromy preserving deformation of linear differential equations on a rational nodal curve},
 volume = {24},
 year = {2011}
}