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Harnessing disorder to decouple extension and shear in kirigami metamaterials

arXiv 2607.16583 ↗First posted 18 Jul 2026cond-mat.mtrl-sci cs.LGcited by 0

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Abstract (arXiv)

Kirigami turns stiff sheets into compliant, shape-morphing structures, but its reliance on periodic cut patterns comes at a cost: correlated panel rotations couple extension to shear, so stretching one axis drives a parasitic shear that cannot be suppressed, and also confine anisotropic stiffness to a narrow, discrete set of responses that cannot be tuned independently. Biological tissues overcome an analogous constraint through controlled disorder, such as graded fiber orientations in skin and hierarchical anisotropy in myocardium, achieving direction-dependent mechanics unavailable to regular architectures. Here, we show that engineered disorder is a design degree of freedom for kirigami, with stochastic kirigami accessing a continuous and far broader region of mechanical response than periodic patterns. This includes programmable anisotropy with near-complete elimination of extension-shear coupling. Because disordered patterns lack a simple parameterization, we navigate this design space with a geometry-aware graph neural network (GNN) that maps cut topology to the full nonlinear, bidirectional stress-strain response, coupled to a genetic algorithm that inverse-designs patterns reproducing target responses along two perpendicular axes. The GNN trains an order of magnitude faster and more accurately than image-based models. Fabricated elastomer samples reproduce the predicted nonlinear, anisotropic responses, closing the loop from design to physical component. By turning disorder into a variable to control directional stiffness, this work develops architected materials that stretch without parasitic shear, from soft actuators to tissue-interfacing devices matched to the anisotropy of living tissue.

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References · 6

  1. 2022Graph neural networks for materials science and chemistrycited by 182
  2. 2023Inverse-design of nonlinear mechanical metamaterials via video denoising diffusion modelscited by 48
  3. 2023Unifying the design space and optimizing linear and nonlinear truss metamaterials by generative modelingcited by 21
  4. 2023Recent Advances and Applications of Machine Learning in Experimental Solid Mechanics: A Reviewcited by 15
  5. 2023Differentiable graph-structured models for inverse design of lattice materialscited by 8
  6. 2024Generative models struggle with kirigami metamaterialscited by 3

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