Article Dans Une Revue International journal of bifurcation and chaos in applied sciences and engineering Année : 2017

Chaotic Dynamics of Flags from Recurring Values of Flapping Moment

Résumé

The performance of recently proposed flag-based energy harvesters is strongly limited by the chaotic response of flags to strong winds. From an experimental point of view, the detection of flag chaotic dynamics were scarce, based on the flapping amplitude and the maximal Lya-punov exponent. In practice, tracking the flapping amplitude is difficult and flawed in the large oscillation limit. Also, computing the maximal Lyapunov exponent from time series of limited size requires strong assumptions on the attractor geometry, without getting insurance of their reliability. For bypassing these issues, (1) we use a time series which takes into account the whole dynamics of the flag, by using the flapping moment which integrates its displacements, and (2) we apply an algorithm of detection of chaos based on recurring values in time series.

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hal-02886449 , version 1 (08-07-2020)

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Emmanuel Virot, Davide Faranda, Xavier Amandolese, Pascal Hemon. Chaotic Dynamics of Flags from Recurring Values of Flapping Moment. International journal of bifurcation and chaos in applied sciences and engineering , 2017, 27 (2), pp.1750020. ⟨10.1142/S0218127417500201⟩. ⟨hal-02886449⟩
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