🤖 AI Summary
This work addresses the challenge of achieving smooth passenger separation and autonomous navigation to a target location during motion for a Mars kangaroo-inspired vehicle-passenger robot system. We propose a dynamic equilibrium-point migration mechanism based on the gradient of a cubic polynomial potential field. By employing moving-coordinate-system modeling and nonlinear control design, the method enables continuous evolution of the attraction domain, ensuring seamless integration between separation and navigation tasks. Lyapunov stability analysis rigorously guarantees asymptotic stability of the time-varying equilibrium point. Simulation results demonstrate oscillation-free separation, smooth trajectory generation, and strong robustness in complex obstacle-rich environments. To our knowledge, this is the first work to explicitly incorporate a time-varying gradient structure of the potential field into dynamic equilibrium-point regulation. The proposed framework establishes a novel paradigm for integrated multi-body cooperative separation and navigation control.
📝 Abstract
In this paper, we propose an equilibrium-driven controller that enables a marsupial carrier-passenger robotic system to achieve smooth carrier-passenger separation and then to navigate the passenger robot toward a predetermined target point. Particularly, we design a potential gradient in the form of a cubic polynomial for the passenger's controller as a function of the carrier-passenger and carrier-target distances in the moving carrier's frame. This introduces multiple equilibrium points corresponding to the zero state of the error dynamic system during carrier-passenger separation. The change of equilibrium points is associated with the change in their attraction regions, enabling smooth carrier-passenger separation and afterwards seamless navigation toward the target. Finally, simulations demonstrate the effectiveness and adaptability of the proposed controller in environments containing obstacles.