A dynamic model for ionic polymer-metal composite sensors

A dynamic, physics-based model is presented for ionic polymer-metal composite (IPMC) sensors. The model is an infinite-dimensional transfer function relating the short- circuit sensing current to the applied deformation. It is obtained by deriving the exact solution to the governing partial differential equation (PDE) for the sensing dynamics, where the effect of distributed surface resistance is incorporated. The PDE is solved in the Laplace domain, subject to the condition that the charge density at the boundary is proportional to the applied stress. The physical model is expressed in terms of fundamental material parameters and sensor dimensions and is thus scalable. It can be easily reduced to low- order models for real- time conditioning of sensor signals in targeted applications of IPMC sensors. Experimental results are provided to validate the proposed model.