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11 Spring Hysteresis
Connect two identical linear springs symmetrically to a mass in a ``V'' shape, and apply an adjustable force to the mass. When this force is varied, the resulting motion of the mass depends on the history of changes in the applied force under certain conditions. Investigate this phenomenon.
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  •  Wissenschaftliche Artikel

  • Bifurcation, stability, and critical slowing down in a simple mass–spring system

    They analyse the mass–spring system as an accessible context for showcasing how continuous changes to system parameters can lead to critical transitions (‘tipping points’). Two kinds of transition are explored in particular: saddle–node bifurcations, due to changes in a mass forcing parameter ; and pitchfork bifurcations, due to changes in a spring separation parameter.

    https://www.sciencedirect.com/science/article/pii/S0093641322001033

  • Hysteresis in a simple V-shaped spring-mass system

    Theoretische Untersuchung der Hysterese. Auf der Website ist ein (simuliertes) Video zur Visualisierung verlinkt.

    https://doi.org/10.1119/10.0003536

  • Underdamped oscillations of a mass between two springs

    The oscillations of one mass m suspended between two different springs, have been studied. The nonlinear equation of motion is numerically solved.

    https://iopscience.iop.org/article/10.1088/1361-6552/ac8409/meta