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of m second-order ordinary differential equations y→̈ = f→(t, y→, y→̇) with m unknown functions y1(t

of m second-order ordinary differential equations y→̈ = f→(t, y→, y→̇) with m unknown functions y1(t

of nonlinear ordinary differential equation of arbitrary order. We develop two algorithms to check if a

elliptic boundary-value problem to a system of second order ordinary differential equations (ODEs) using

For a nonlinear ordinary differential equation solved with respect to the highest order derivative

We present a new algorithm for systems of second-order ordinary diff tial equations to calculate

scattering problem for the Schrödinger equation is reduced to a set of coupled second-order ordinary

derivatives) second-order ordinary differential equations whose right-hand sides are polynomials of the third

Autonomous nonlinear differential equations constituted a system of ordinary differential equations

is reduced to a set of coupled second-order ordinary differential equations with the boundary conditions

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