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QPT2024
Algebraic inverse integrating factors for a class of generalized nilpotent systems
Algaba A.
Fuentes N.
García C.
Reyes M.
SEMA SIMAI Springer Series
Doi 10.1007/978-3-319-32013-7_16
Volumen 8 páginas 287 - 300
2016-01-01
Citas: 0
Abstract
© Springer International Publishing Switzerland 2016. Usually, the study of differential systems with linear part null is done using quasi-homogeneous expansions of vector fields. Here, we use this technique for analyzing the existence of an inverse integrating factor for generalized nilpotent systems, in general non-integrable, whose lowest-degree quasi-homogeneous term is the Hamiltonian system y2?x + x3?y.
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