Abstract

Reconfigurable structures have gained importance in soft robotics, for deployable and shape-morphing systems, as well as in programmable metamaterials with controllable static and dynamic properties. The fundamental building block of all such architectures is a structural unit whose tessellation results in multistability, allowing the overall system to switch between two or more equilibrium states. With increasing size and complexity, the description of those systems as discrete structures becomes cumbersome and computationally expensive (especially when considering design exploration and optimization), which is why we here introduce an effective continuum description of substrate-free (ungrounded) dissipative reconfigurable metamaterials. Passing from a discrete network to a continuum (while accounting for viscous effects in the lossy base materials) allows us to efficiently and accurately describe the time-dependent reconfiguration mechanisms. We demonstrate the performance of our approach through several examples of metamaterials and structures made of bistable unit cells in 2D and 3D, which also serve to highlight the versatility and potential of the multistable design approach towards achieving as-designed sequences of motion.

Highlights

  • We demonstrate the performance of our approach through several examples of metamaterials and structures made of bistable unit cells in 2D and 3D, which serve to highlight the versatility and potential of the multistable design approach towards achieving as-designed sequences of motion

  • Multistable periodic mechanical structures present an intriguing analog of solid–solid phase transformations in crystalline materials with technological potential for applications ranging from soft robots, deployable and reconfigurable devices to programmable and active metamaterials

  • As an illustrative example consider the two-dimensional (2D) structure shown in Fig. 1, which is made of periodic unit cells that have two stable equilibria (Jin et al, 2020): an open equilibrium configuration and a closed equilibrium configuration

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Summary

Introduction

Multistable periodic mechanical structures present an intriguing analog of solid–solid phase transformations in crystalline materials with technological potential for applications ranging from soft robots, deployable and reconfigurable devices to programmable and active metamaterials. As an illustrative example consider the two-dimensional (2D) structure shown, which is made of periodic unit cells that have two stable equilibria (Jin et al, 2020): an open (volumetrically strained) equilibrium configuration and a closed (undeformed) equilibrium configuration. The landscape of the associated strain energy density vs the volumetric strain is a two-well potential exhibiting two minima corresponding to the stable equilibria (Nadkarni et al, 2014).

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