J. Avellar

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20052018

most citedDealing with Rational Second Order Ordinary Differential Equations where both Darboux and Lie Find It Difficult: The

S

-function Method

10 citations · 20 across the 5 of their papers we have counts for

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math-ph2017★ 10 cited

Dealing with Rational Second Order Ordinary Differential Equations where both Darboux and Lie Find It Difficult: The $S$ -function Method

J. Avellar, M. S. Cardoso, L. G. S. Duarte +1

Here we present a new approach to search for first order invariants (first integrals) of rational second order ordinary differential equations. This method is an alternative to the…

Dealing with Rational Second Order Ordinary Differential Equations where both Darboux and Lie Find It Difficult: The S-function Method

Dealing with Rational Second Order Ordinary Differential Equations where both Darboux and Lie Find It Difficult: The $S$ -function Method