Osorio Juan C, Rincon Jhonatan S, Morgan Harith, Arrieta Andres F
School of Mechanical Engineering, Purdue University, West Lafayette, IN, 47907, USA.
Adv Sci (Weinh). 2025 Aug;12(32):e03206. doi: 10.1002/advs.202503206. Epub 2025 Jul 30.
Soft robots are distinguished by their flexibility and adaptability, allowing them to perform nearly impossible tasks for rigid robots. However, controlling their behavior is challenging due to their nonlinear material response and infinite degrees of freedom. A potential solution to these challenges is to discretize their infinite-dimensional configuration space into a finite but sufficiently large number of functional modes with programmed dynamics. A strategy is presented for co-designing the desired tasks and morphology of pneumatically actuated soft robots with multiple encoded stable states and dynamic responses. This approach introduces a general method to capture the soft robots' response using an energy-based analytical model, the parameters of which are obtained using Recursive Feature Elimination. The resulting lumped-parameter model enables the inverse co-design of the robot's morphology and planned tasks by embodying specific dynamics upon actuation. This approach's ability to explore the configuration space is shown by co-designing kinematics with optimized stiffnesses and time responses to obtain robots capable of classifying the size and weight of objects and displaying adaptable locomotion with minimal feedback control. This strategy offers a framework for simplifying the control of soft robots by exploiting the mechanics of multistable structures and embodying mechanical intelligence into soft material systems.
软体机器人以其灵活性和适应性著称,这使它们能够执行刚性机器人几乎无法完成的任务。然而,由于其非线性材料响应和无限的自由度,控制它们的行为具有挑战性。应对这些挑战的一个潜在解决方案是将其无限维构型空间离散为具有编程动力学的有限但足够多的功能模式。本文提出了一种策略,用于协同设计具有多种编码稳定状态和动态响应的气动软体机器人的期望任务和形态。该方法引入了一种通用方法,使用基于能量的分析模型来捕捉软体机器人的响应,该模型的参数通过递归特征消除获得。所得的集总参数模型通过在驱动时体现特定动力学,实现了机器人形态和规划任务的逆协同设计。通过协同设计具有优化刚度和时间响应的运动学,以获得能够对物体的大小和重量进行分类并以最小反馈控制显示适应性运动的机器人,展示了该方法探索构型空间的能力。该策略提供了一个框架,通过利用多稳态结构的力学原理并将机械智能融入软材料系统来简化软体机器人的控制。