Rippling of two-dimensional materials by line defects
arXiv:2008.08293 · doi:10.1103/PhysRevB.102.075433
Abstract
Two-dimensional materials and their mechanical properties are known to be profoundly affected by rippling deformations. However, although ripples are fairly well understood, less is known about their origin and controlled modification. Here, motivated by recent reports of laser-controlled creation of line defects in graphene, we investigate how line defects could be used to control rippling in graphene and other two-dimensional materials. By sequential multi-scale coupling of density-functional tight-binding and continuum elasticity simulations, we quantify the amount of rippling when the number and the cumulative length of the line defects increase. Simulations show that elastic sheets with networks of line defects create rippling that induces considerable out-of-plane rigidification and in-plane softening with non-linear elastic behavior. We hope that these insights help to guide experimental attempts to modify the mechanical properties of graphene and other two-dimensional materials.
8 pages, 4 figures
References in corpus (16)
- The electronic properties of graphene
- The structure of suspended graphene sheets
- Ripple Texturing of Suspended Graphene Atomic Membranes
- Self-passivating edge reconstructions of graphene
- Electron scattering on microscopic corrugations in graphene
- Density-functional tight-binding for beginners
- Cones, pringles, and grain boundary landscapes in graphene topology
- Graphene as an electronic membrane
- Breakdown of continuum mechanics for nanometer-wavelength rippling of graphene
- Hidden area and mechanical nonlinearities in freestanding graphene
- Rippling of Graphene
- Structural, chemical and dynamical trends in graphene grain boundaries
- Graphene nanoribbons subject to gentle bends
- Electronic and optical trends in carbon nanotubes under pure bending
- Graphene Cardboard: from Ripples to Tunable Metamaterial
- Quantum Simulations of One-Dimensional Nanostructures under Arbitrary Deformations