A length-weighted, boundary-conditioned betweenness centrality predicts which struts carry the most stress in 2D lattices better than standard centrality.
Disorder Enhances the Fracture Toughness of Mechanical Metamaterials
1 Pith paper cite this work. Polarity classification is still indexing.
abstract
Mechanical metamaterials with engineered failure properties typically rely on periodic unit cell geometries or bespoke microstructures to achieve their unique properties. We demonstrate that intelligent use of disorder in metamaterials leads to distributed damage during failure, resulting in enhanced fracture toughness with minimal losses of strength. Toughness depends on the level of disorder, not a specific geometry, and the confined lattices studied exhibit a maximum toughness enhancement at an optimal level of disorder. A mechanics model that relates disorder to toughness without knowledge of the crack path is presented. The model is verified through finite element simulations and experiments utilizing photoelasticity to visualize damage during failure. At the optimal level of disorder, the toughness is more than 2.6x of an ordered lattice of equivalent density.
fields
cond-mat.mtrl-sci 1years
2024 1verdicts
CONDITIONAL 1representative citing papers
citing papers explorer
-
Graph-Theoretical Description and Continuity Problems for Stress Propagation Through Complex Strut Lattices
A length-weighted, boundary-conditioned betweenness centrality predicts which struts carry the most stress in 2D lattices better than standard centrality.