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V.E. Kruglov (2008)
Solution of a Second-Order Equation of Poincaré-Perron Type and the Differential Equations That Can Be Reduced to ItUkrain. Mat. Zh., 60
V. Kruglov (2008)
Solution of a second-order Poincaré-Perron-type equation and differential equations that can be reduced to itUkrainian Mathematical Journal, 60
V.V. Golubev (1950)
Lektsii po analiticheskoi teorii differentsial’nykh uravnenii
J. Wimp (1986)
Computation with recurrence relationsMathematics of Computation, 47
Wolfgang Hackbusch (2014)
Ordinary Differential Equations
G. Sansone (1948)
Equazioni differenziali nel campo reale
N.Ya. Vilenkin (1969)
Kombinatorika
We specify the structure of the power series determining a solution of a Fuchsian second-order differential equation with polynomial coefficients in a neighborhood of zero. The power series is represented via hypergeometric functions of fractional order. The structure of the coefficients of the series is clarified.
Differential Equations – Springer Journals
Published: Mar 9, 2011
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