Notes on Umemura polynomials
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[1] G. Filipuk. On the middle convolution and birational symmetries of the sixth Painleve equation , 2006 .
[2] Y. Haraoka,et al. Middle convolution and deformation for Fuchsian systems , 2007 .
[3] H. Umemura. Special polynomials associated with the Painlevé equations I , 2021 .
[4] H. Umemura. On the Irreducibility of the First Differential Equation of Painlevé , 1988 .
[5] A new Lax pair for the sixth Painlev\'e equation associated with $\hat{\mathfrak{so}}(8)$ , 2002, math-ph/0203029.
[6] I. G. MacDonald,et al. Symmetric functions and Hall polynomials , 1979 .
[7] M. Noumi,et al. 0 20 30 29 v 1 1 8 M ar 2 00 2 A new Lax pair for the sixth Painlevé equation associated with ŝo ( 8 ) , 2008 .
[8] O. Lisovyy,et al. Algebraic solutions of the sixth Painleve equation , 2008, 0809.4873.
[9] A. Karimi,et al. Master‟s thesis , 2011 .
[10] A. Kirillov,et al. Generalized Umemura polynomials , 2000, math/0010279.
[11] Kazuo Okamoto. Studies on the Painlevé equations II. Fifth Painlevé equation PV , 1987 .
[12] 誠 種子田. Polynomials associated with an algebraic solution of the sixth painleve equation , 2000 .
[13] H. Umemura. Second proof of the irreducibility of the first differential equation of painlevé , 1990, Nagoya Mathematical Journal.
[14] Birational Weyl Group Action Arising from a Nilpotent Poisson Algebra , 2000, math/0012028.
[15] 野海 正俊,et al. Painlevé equations through symmetry , 2004 .
[16] T. Masuda. On a Class of Algebraic Solutions to the Painlevé VI Equation, Its Determinant Formula and Coalescence Cascade , 2002, nlin/0202044.