Symmetrical emergence of extreme events at multiple regions in a damped and driven velocity-dependent mechanical system

Abstract

In this work, we report the emergence of extreme events in a damped and driven velocity-dependent mechanical system. We observe that the extreme events emerge at multiple points. We further notice that the extreme events occur symmetrically in both positive and negative values at all the points of emergence. We statistically confirm the emergence of extreme events by plotting the probability distribution function of peaks and interevent intervals. We also determine the mechanism behind the emergence of extreme events at all the points and classify these points into two categories depending on the region at which the extreme events emerge. Finally, we plot the two parameter diagram in order to have a complete overview of the system.

19 pages, 9 figures, To appear in Physica Scritpa (2021)

References in corpus (2)

• Route to extreme events in excitable systems
• Intermittent large deviation of chaotic trajectory in Ikeda map: Signature of extreme events

Cited by in corpus (4)

• Extreme events in dynamical systems and random walkers: A review
• Extreme rotational events in a forced-damped nonlinear pendulum
• Suppression of extreme events and chaos in a velocity-dependent potential system with time-delay feedback
• Constant Bias and Weak Second Periodic Forcing : Tools to Mitigate Extreme Events