Simulating complex crystal structures using the phase-field crystal model
arXiv:1707.03044 · doi:10.1103/PhysRevMaterials.1.060801
Abstract
We introduce a phase-field crystal model that creates an array of complex three- and two-dimensional crystal structures via a numerically tractable three-point correlation function. The three-point correlation function is designed in order to energetically favor the principal interplanar angles of a target crystal structure. This is achieved via an analysis performed by examining the crystal's structure factor. This approach successfully yields energetically stable simple cubic, diamond cubic, simple hexagonal, graphene layers, and CaF crystals. To illustrate the ability of the method to yield a particularly complex and technologically important crystal structure, we show how this three-point correlation function method can be used to generate perovskite crystals.
References in corpus (10)
- Phase-field-crystal models for condensed matter dynamics on atomic length and diffusive time scales: an overview
- Phase-field crystal study of grain-boundary premelting
- Phase-field crystal modeling of equilibrium bcc-liquid interfaces
- Multiscale modeling of polycrystalline graphene: A comparison of structure and defect energies of realistic samples from phase field crystal models
- Synthetic Diamond and Wurtzite Structures Self-Assemble with Isotropic Pair Interactions
- Phase Field Crystal Modeling as a Unified Atomistic Approach to Defect Dynamics
- Self-assembly of the simple cubic lattice with an isotropic potential
- New density functional approach for solid-liquid-vapor transitions in pure materials
- Grain Boundary Structures and Collective Dynamics of Inversion Domains in Binary Two-Dimensional Materials
- Phase-field crystal model for ordered crystals