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- W1635231377 abstract "After recalling some of the geometry of the sixth Painleve equation, we describe how the Okamoto symmetries arise naturally from symmetries of Schlesinger's equations and summarise the classification of the Platonic Painleve six solutions. Resume (Six resultats sur Painleve VI). — Apres quelques rappels sur la geometrie de la sixiemede Painleve, nous expliquons comment les symetries d'Okamoto resultent de facon naturelle des symetries desns de Schlesinger et comment elles conduisentla classification des solutions platoniques de la sixiemeequation de Painleve. 1. Background The Painleve VI equation is a second order nonlinear differential equation which governs the isomonodromic deformations of linear systems of Fuchsian differential equations of the form" @default.
- W1635231377 created "2016-06-24" @default.
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- W1635231377 date "2005-03-02" @default.
- W1635231377 modified "2023-09-27" @default.
- W1635231377 title "SIX RESULTS ON PAINLEV ´ E VI" @default.
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