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    • Alice et le Pendule : au pays des variables actions-anglesOpen access 

      27 octobre 2020, BUISSERET, Fabien; Boulanger, Nicolas, CeREF Technique
      Publication d'intérêt général/presse
      Article de vulgarisaiton sur le pendule de Foucault

    • The Formulations of Classical Mechanics with Foucault’s PendulumPeer reviewedOpen access 

      01 octobre 2020, BUISSERET, Fabien; Boulanger, Nicolas, CERDECAM
      Article scientifique
      Since the pioneering works of Newton (1643–1727), Mechanics has been constantly reinventing itself: reformulated in particular by Lagrange (1736–1813) then Hamilton (1805–1865), it now offers powerful conceptual and mathematical tools for the exploration of dynamical systems, essentially via the action-angle variables formulation and more generally through the theory of canonical transformations. ...

    • Motor strategies and adiabatic invariants: The case of rhythmic motion in parabolic flightsPeer reviewedOpen access 

      05 août 2021, White, Olivier; DIERICK, Frédéric; Dehouck, Victor; BUISSERET, Fabien; Boulanger, Nicolas, CeREF Technique
      Article scientifique
      The role of gravity in human motor control is at the same time obvious and difficult to isolate. It can be assessed by performing experiments in variable gravity. We propose that adiabatic invariant theory may be used to reveal nearly conserved quantities in human voluntary rhythmic motion, an individual being seen as a complex time-dependent dynamical system with bounded motion in phase space. ...