We study the structure of the set of harmonic solutions to perturbed, nonautonomous, $T$-periodic, separated variables ODEs on manifolds. The perturbing term, supposed to be $T$-periodic in time, is allowed to contain a finite delay. Our main result extends those of cite{FS09} and cite{spaSepVar} but it cannot be simply deduced from them: It emerges from of a combination of the techniques exposed in those two papers.
Harmonic perturbations with delay of periodic separated variables differential equations / Bisconti, Luca; Spadini, Marco. - In: TOPOLOGICAL METHODS IN NONLINEAR ANALYSIS. - ISSN 1230-3429. - STAMPA. - 46:(2015), pp. 261-282. [10.12775/TMNA.2015.046]
Harmonic perturbations with delay of periodic separated variables differential equations
BISCONTI, LUCAMembro del Collaboration Group
;SPADINI, MARCOMembro del Collaboration Group
2015
Abstract
We study the structure of the set of harmonic solutions to perturbed, nonautonomous, $T$-periodic, separated variables ODEs on manifolds. The perturbing term, supposed to be $T$-periodic in time, is allowed to contain a finite delay. Our main result extends those of cite{FS09} and cite{spaSepVar} but it cannot be simply deduced from them: It emerges from of a combination of the techniques exposed in those two papers.File | Dimensione | Formato | |
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