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We study from a statistical physics perspective the dynamics of a bouncingball maintained in a chaotic regime thanks to collisions with a plateexperiencing an aperiodic vibration. We analyze in details the energy exchangesbetween the bead and the vibrating plate, and show that the coupling betweenthe bead and the plate can be modeled in terms of both a dissipative processand an injection mechanism by an energy reservoir, where the dynamics of thereservoir obeys only a 'blurred' version of detailed balance. An analysis ofthe injection statistics in terms of fluctuation relation is also provided.

A statistical physics viewpoint on the dynamics of the bouncing ball