Asymmetry-induced chiral dynamics in coupled self-propelled robots: Spinning and circular motion

Motivated by the chiral motility of microswimmers, we investigate how geometric asymmetry in a system of two self-propelled active Brownian robots coupled by a spring gives rise to rich emergent dynamics. We demonstrate that asymmetry in the robots' propulsion directions generates net torques that induce persistent rotational motion. Depending on the choice of propulsion angles α_{1} and α_{2}, the system exhibits three distinct dynamical regimes-run-and-tumble motion, circular trajectories, and spinning-with the geometric configuration primarily determining the realized regime. We further show that spring stiffness and rotational noise act as additional tuning parameters governing the stability of these regimes. These results show how the interplay of mechanical coupling and activity produces diverse self-organized dynamics in simple robotic dimers, providing a bridge between artificial active systems and biological microswimmers such as bacteria, Chlamydomonas reinhardtii, and spermatozoa.