A symbolic algorithm for exact power series solutions of nth order linear homogeneous differential equations with polynomial coefficients near an ordinary point
Abstract
We developed an algorithm in Kiymaz and Mirasyedioglu [O. Kiymaz and 5. Mirasyedioglu, An algorithmic approach to exact power series solutions of second order linear homogeneous differential equations with polynomial coefficients, Appl. Math. Comp. 139 (1) (2003) 165-178] for computing exact power series solutions of second order linear homogeneous differential equations with polynomial coefficients, near a point x = x(0). In this paper we present a symbolic algorithm to compute the exact power series solutions of nth order linear homogeneous differential equations with polynomial coefficients, near an ordinary point. (c) 2006 Elsevier Inc. All rights reserved.
Source
APPLIED MATHEMATICS AND COMPUTATIONVolume
183Issue
2Collections
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