Learning physics-informed simulation models for soft robotic manipulation: A case study with dielectric elastomer actuators
This work addresses the problem of computationally efficient simulation and control for soft robotics, particularly in manipulation tasks, representing an incremental advance in applying differentiable simulators to deformable materials.
The paper tackles the challenge of modeling soft robotic actuators for control by developing a physics-informed differentiable model that combines neural networks with analytical dynamics, achieving less than 5% simulation error compared to Finite Element Method and enabling more efficient model predictive control.
Soft actuators offer a safe, adaptable approach to tasks like gentle grasping and dexterous manipulation. Creating accurate models to control such systems however is challenging due to the complex physics of deformable materials. Accurate Finite Element Method (FEM) models incur prohibitive computational complexity for closed-loop use. Using a differentiable simulator is an attractive alternative, but their applicability to soft actuators and deformable materials remains underexplored. This paper presents a framework that combines the advantages of both. We learn a differentiable model consisting of a material properties neural network and an analytical dynamics model of the remainder of the manipulation task. This physics-informed model is trained using data generated from FEM, and can be used for closed-loop control and inference. We evaluate our framework on a dielectric elastomer actuator (DEA) coin-pulling task. We simulate the task of using DEA to pull a coin along a surface with frictional contact, using FEM, and evaluate the physics-informed model for simulation, control, and inference. Our model attains < 5% simulation error compared to FEM, and we use it as the basis for an MPC controller that requires fewer iterations to converge than model-free actor-critic, PD, and heuristic policies.