报告主题：双合流Heun 算子的 Schlesinger变换 Painlevé IV方程
报告人：蒋翼迈 教授 （香港科技大学）
报告时间：2019年1月16日（周三）10：00
报告地点：校本部G507
邀请人：张大军
报告摘要：It is well-known from the pioneering works of Okamoto and Noumi that Painlevé IV equation admits special solutions when its parameter space conforms with affine Weyl group $\tilde{A}_2$ symmetry. We report that the linear equation that gives raise to $P_{IV}$ via isomonodromy deformation in the classical works of Garnier and Jimbo-Miwa also possesses special properties as eigen-solutions with the same parameter space as the Painlev\'e IV. This is a join work with Chun-Kong Law and Guofu Yu.
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