Cut boundary curvature guided shape-shifting kirigami sheets for raw egg yolk grasping and conformable heaters
Kirigami enables 2D-to-3D shape shifting in thin sheets through cutting. Here we report a simple strategy of cut boundary curvature-guided 3D curved shape morphing and its applications in nondestructive grippers and dynamically conformable heaters.
Designing shape-programming materials from 2D thin sheets to 3D shapes has attracted increasing interest in the past decades due to shape-imparted novel properties, which have found broad applications in soft robots, functional biomedical devices, and four-dimensional (4D) printing. Kirigami, an ancient paper cutting art, offers a promising strategy for 2D-to-3D shape morphing through cut-guided deformation. Existing kirigami designs for target 3D curved shapes rely on intricate cut patterns in thin sheets, making the inverse design and the control of the dynamic morphology challenging.
Motivated by the Gauss-Bonnet theorem in differential geometry, here, we exploit programming the curvature of cut boundaries rather than the complex cut patterns in kirigami sheets for target 3D curved shapes. The strategy largely simplifies the inverse design and the program of the dynamic morphology. Leveraging this strategy, we demonstrate its potential applications as a universal and nondestructive gripper for delicate objects, including live fish, raw egg yolk, and a human hair, as well as dynamically conformable heaters for human knees. This study opens a new avenue to encode boundary curvatures for shape-programing materials with potential applications in soft robotics and wearable devices.
As shown in Fig. 1, our kirigami sheet is composed of parallel discrete ribbons enclosed by continuous boundaries through simple patterning of parallel cuts, which is different from the previous networked polygon cut units-based kirigami sheets. Setting the circular, square, and biconcave boundary provides a stretching-tuned mechanism of variation in the boundary curvature, which further changes the deployed Gaussian curvature. Simply stretching the kirigami sheet with prescribed curved cut boundaries could generate varieties of well-predicted 3D curved shapes with positive, negative, and zero Gaussian curvatures and their combinations. The simple design of parallel cuts in this work endows the unique characteristic, i.e., parallel cuts make each discrete ribbon a geodesic curve of the morphed morphologies. It will facilitate the inverse design and dynamically programming morphologies.
Leveraging both the forward and inverse design strategy utilizing the boundary curvature, we demonstrate more complex 3D shapes combined with their dynamic morphologies. As shown in Fig. 2a-c, a diamond-shaped 2D precursor performs face changing via the bistability of the ribbons. Further, programming the dynamic morphology, we show a delicate and noninvasive gripper (Fig. 2d-e) for gelatinous organisms. It is noteworthy that using pinching or the friction force, existing kirigami grippers are not well suited for grasping gelatinous organisms. These grippers need to compress or pinch the targets to lift the targets, making the noninvasive collection of the delicate organisms challenging. Distinct from that, we demonstrated a grasping mode, encapsulating the targets ultra-gently without compressing the objects, via the programmable dynamic morphology. Moreover, the universal gripper can be applied to a wide range of targets, including small objects such as a raw egg yolk (Fig. 2f), a human hair (Fig. 2g), a thin micro-SD card, and blueberries, etc., as well as a 400g deadweight that is 1,000 times the weight of the gripper (0.4g).
Also, we harness the correlation between the boundary curvature and the 3D morphology and demonstrate an electrically driven resistive human-knee heater (Fig. 3) mimicking the conformability of the shrimp’s shell. It shows intrinsic adaptivity with decent conformability and large-area uniform- heating capability.
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