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

S

-function Method

10 citations

researchers with a paper here

Ignasi Sau1 · h 20
J. Avellar1 · h 6
K. Dabrowski1 · h 11
L. A. D. da Mota1 · h 7
L. Duarte1 · h 13
L. Faria1 · h 14
M. S. Cardoso1 · h 2
S. Klein1 · h 15
S. R. Alves1 · h 3
Uéverton dos Santos Souza1 · h 0

collaborating institutions

Universidade do Estado do Rio de JaneiroBR2 papers
Durham UniversityGB1 paper
Universidade Federal do CearáBR1 paper
Universidade Federal do Rio de JaneiroBR1 paper
Universidade Federal FluminenseBR1 paper
Université de MontpellierFR1 paper

2 papers

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…

cs.DS2017

On the (parameterized) complexity of recognizing well-covered (r,l)-graphs

Sancrey R. Alves, Konrad K. Dabrowski, Luerbio Faria +3

An $(r, ℓ)$ -partition of a graph $G$ is a partition of its vertex set into $r$ independent sets and $ℓ$ cliques. A graph is $(r, ℓ)$ if it admits an $(r, ℓ)$ -partition.…

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

On the (parameterized) complexity of recognizing well-covered (r,l)-graphs

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