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- W2077777727 startingPage "1203" @default.
- W2077777727 abstract "Systems of differential equations free from accessory parameters are defined and studied by Okubo [Seminar Reports of Tokyo Metropolitan University, 1987]. They are Fuchsian on the complex projective line, and there is an algorithm of determining monodromy representations for such systems. The Gauss hypergeometric equation, the generalized hypergeometric equation, the Pochhammer equation and a one-dimensional section of the Appell hypergeometric system $F_3 $ are known to be reduced to such systems. Recently Yokoyama classified all the systems of differential equations which are irreducible and free from accessory parameters in terms of multiplicities of characteristic exponents. This paper presents canonical forms of all such systems and will define a new class of special functions." @default.
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- W2077777727 date "1994-07-01" @default.
- W2077777727 modified "2023-10-14" @default.
- W2077777727 title "Canonical Forms of Differential Equations Free from Accessory Parameters" @default.
- W2077777727 cites W2324386092 @default.
- W2077777727 doi "https://doi.org/10.1137/s0036141092231082" @default.
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