1. Modeling, adapted mathematical framework
Typical ferroresonance equations can be found in many physical phenomena, such as meteorology (Edward Lorentz in 1963), Rayleigh-Benard thermal convection and the stability of the solar system (Jacques Laskar). Their resolution has aroused the curiosity of many mathematicians
Poincaré laid the foundations for this in 1905, when he studied non-integrable systems, such as several bodies in gravitational interaction, for which no time solution of the form f (t ) can be found; note in passing that the description on a plane of the evolution of non-linear systems is called a "Poincaré cut" (cf. §...
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Modeling, adapted mathematical framework
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