zoom link : https://stockholmuniversity.zoom.us/j/622224375
We investigate the dynamics of a one-dimensional memory-driven bouncing droplet confined by a symmetric single-well potential in the high-memory regime, where temporal non-locality typically leads to chaotic and unpredictable motion. Employing the one-dimensional stroboscopic model, we demonstrate that when the confining potential is sufficiently steep, the droplet’s dynamics transition from chaotic and non-local to fully predictable and effectively local. In this limit, the system can be described by a nonautonomous ordinary differential equation, significantly reducing its complexity. These results underscore how external constraints can suppress the chaotic effects of temporal memory, providing new insights into the emergence of locality and predictability in systems inherently governed by non-local dynamics.