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Published on: April 23, 2018
Rare Event-Triggered Transitions in Aerodynamic Bifurcation
Ariane Gayout1, Mickaël Bourgoin1, Nicolas Plihon1
1Univ Lyon, ENS de Lyon, Univ Claude Bernard Lyon 1, CNRS, Laboratoire de Physique, F-69342 Lyon, France.
Researchers studied transitions in a bistable disk pendulum system using rare-event statistics. They found that transitions between aerodynamic states are driven by rare aerodynamic force events, linked to vortex shedding.
Area of Science:
- Physics
- Fluid Dynamics
- Nonlinear Dynamics
Background:
- Bistable systems exhibit two stable states, with transitions between them being critical phenomena.
- Rare-event statistics provide a framework for analyzing infrequent but significant events in dynamic systems.
- Understanding transitions in fluid-driven systems is crucial for predicting complex behaviors.
Purpose of the Study:
- To experimentally investigate and statistically analyze the transitions between two aerodynamic states in a disk pendulum.
- To identify the underlying mechanisms controlling these spontaneous transitions.
- To connect the observed phenomena to the broader field of rare events in out-of-equilibrium systems.
Main Methods:
- Experimental setup involving a disk pendulum in a wind tunnel.
- Analysis of waiting times between spontaneous transitions using rare-event statistics.
- Comparison with models applied to transition phenomena, such as transition to turbulence.
Main Results:
- Bistability between two aerodynamic branches was observed in the disk pendulum.
- Waiting times for transitions followed a double exponential distribution, spanning four orders of magnitude.
- Transitions were shown to be controlled by rare aerodynamic force events, likely related to vortex shedding.
Conclusions:
- The study demonstrates that transitions in this fluid-driven bistable system are governed by rare aerodynamic events.
- The findings offer fundamental insights into rare events in out-of-equilibrium systems.
- This work highlights the applicability of rare-event statistics to fluid dynamics and mechanical systems.
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