c7 L. Brenig and A. Goriely. Painlevé analysis and normal forms theory. IN E.Tournier (Ed.) Computer Algebra and Differential Equations. Cambridge University Press. 1994.

c6 A. Goriely and M. Tabor. How to Compute the Melnikov vector? IN Proceedings of the International Symposium on Symbolic and Algebraic Computation ISSAC 1994. ACM Press.

j3 A. Goriely. Investigation of Painlevé Property under Time Singularities Transformations. Journal of Mathematical Physics. 1992. 33.

DOI: 10.1063/1.529593

c5 A. Goriely. From weak to full Painlevé property via time singularities transformations. IN T. Bountis (Ed.) Chaotic Dynamics: Theory and Practice. Plenum Press. 1992.

DOI: 10.1007/978-1-4615-3464-8_10

c4 L. Brenig and A. Goriely. Quasi-Monomial Transformations and Decoupling of Systems of ODE’s. IN I. Antoniou and F.J. Lambert (Eds.) Solitons and Chaos. Research Reports in Physics. Springer Verlag. 1991.

DOI: 10.1007/978-3-642-84570-3_7

c2 A. Goriely. An algorithmic Approach to Differential Equations. IN Equations Différentielles et Calcul Formel. proceedings (Strasbourg). 1991.

j2 A. Goriely and L. Brenig. Algebraic Degeneracy and Partial Integrability for Systems of Ordinary Differential Equation. Physics Letters A. 1990. 145, 5.

DOI: 10.1016/0375-9601(90)90358-U

c1 L. Brenig and A. Goriely. Quasi-Monomial Transformations and Integrability. IN R. Conte and N. Boccara. (Ed.) Partially Integrable Evolution Equations in Physics. Kluwer Academic Publisher. 1990.

DOI: 10.1007/978-94-009-0591-7_22

j1 L. Brenig and A. Goriely. Universal Canonical Forms for Time Continuous Dynamical Systems. Physical Review A. 1989. 40, 7.

DOI: 10.1103/PhysRevA.40.4119