Abstract

Pneumatic Muscle Actuator (PMA) has a broad application prospect in soft robotics. However, PMA has highly nonlinear and hysteretic properties among force, displacement, and pressure, which lead to difficulty in accurate position control. A phenomenological model is developed to portray the hysteretic behavior of PMA. This phenomenological model consists of linear component and hysteretic component force. The latter component is described by Duhem model. An experimental apparatus is built up and sets of experimental data are acquired. Based on the experimental data, parameters of the model are identified. Validation of the model is performed. Then a novel cascade position PID controller is devised for a 1-DOF manipulator actuated by PMA. The outer loop of the controller is to cope with position control whilst the inner loop deals with pressure dynamics within PMA. To enhance the adaptability of the PID algorithm to the high nonlinearities of the manipulator, PID parameters are tuned online using RBF Neural Network. Experiments are performed and comparison between position response of RBF Neural Network based PID controller and that of classic PID controller demonstrates the effectiveness of the novel adaptive controller on the manipulator.

Highlights

  • Pneumatic Muscle Actuator (PMA) has been widely applied for soft robotics, flexible surgical tools, and prosthetic applications because of its similarity in compliance with natural muscle [1,2,3,4,5,6,7]

  • In order to better describe the hysteretic behavior of PMA, the total contractile force is divided into linear component and hysteretic component in

  • The paper focuses on the accurate position tracking problem of PMA

Read more

Summary

Introduction

Pneumatic Muscle Actuator (PMA) has been widely applied for soft robotics, flexible surgical tools, and prosthetic applications because of its similarity in compliance with natural muscle [1,2,3,4,5,6,7]. When the inner rubber bladder is pressurized, it produces elastic deformation and imposes elastic forces on the outer braided mesh; due to strong stiffness of nylon lines, the fiber layer drives latex rubber to inflate in radial direction and shorten in axial direction [8,9,10,11,12]. Chou developed his static model based on principle of virtual work [13] In his model, finite thickness of the containment layers and strandon-strand friction were considered.

Phenomenological Model for PMA
Cascade Position Controller for PMA
Experimental Validation
Conclusion
Full Text
Published version (Free)

Talk to us

Join us for a 30 min session where you can share your feedback and ask us any queries you have

Schedule a call