Extensions of a New Algorithm for the Numerical Solution of Linear Differential Systems on an Infinite Interval
B. M. Brown, M. S. P. Eastham, D. K. R. McCormack
Abstract
This paper is part of a series of papers in which the asymptotic theory and appropriate symbolic computer code are developed to compute the asymptotic expansion of the solution of an n-th order ordinary differential equation. The paper examines the situation when the matrix that appears in the Levinson expansion has a double eigenvalue. Application is made to a fourth-order ODE with known special function solution.
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