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References
B. Malgrange, “Sur les déformations isomonodromiques. I: Singularités régulières,” in Mathematics and Physics, Progr. Math., Paris, 1979/1982 (Birkhäuser Boston, Boston, MA, 1983), Vol. 37, pp. 401–426.
M. Jimbo and T. Miwa, “Monodromy preserving deformation of linear ordinary differential equations with rational coefficients. II,” Phys. D 2(3), 407–448 (1981).
A. A. Bolibrukh, “On the tau function for the Schlesinger equation of isomonodromic deformations,” Mat. Zametki, 74(2), 177–184 (2003) [Math. Notes, 74 (1–2), 184–191 (2003)].
A. A. Bolibrukh, “On Isomonodromic Confluences of Fuchsian Singularities,” Trudy Mat. Inst. Steklov 221, 127–142 (1998) [Proc. Steklov Inst. Math. 221, 117–132 (1998)].
A. A. Bolibrukh, Fuchsian Differential Equations and Holomorphic Fibering, in Modern Courses (MTsNMO, Moscow, 2000) [in Russian].
I. V. V’yugin and R. R. Gontsov, “Additional parameters in inverse monodromy problems,” Mat. Sb. 197(12), 43–64 (2006) [Russian Acad. Sci. Sb. Math. 197 (12), 1753–1773 (2006)].
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Original Russian Text © R. R. Gontsov, 2008, published in Matematicheskie Zametki, 2008, Vol. 83, No. 5, pp. 779–782.
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Gontsov, R.R. On solutions of the Schlesinger equation in the neigborhood of the Malgrange Θ-divisor. Math Notes 83, 707–711 (2008). https://doi.org/10.1134/S0001434608050143
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DOI: https://doi.org/10.1134/S0001434608050143