Favoured Local Structures in Liquids and Solids: a 3D Lattice Model
arXiv:1502.01969 · doi:10.1039/C5SM00312A
Abstract
We investigate the connection between the geometry of Favoured Local Structures (FLS) in liquids and the associated liquid and solid properties. We introduce a lattice spin model - the FLS model on a face-centered cubic lattice - where this geometry can be arbitrarily chosen among a discrete set of 115 possible FLS. We find crystalline groundstates for all choices of a single FLS. Sampling all possible FLS's, we identify the following trends: i) low symmetry FLS's produce larger crystal unit cells but not necessarily higher energy groundstates, ii) chiral FLS's exhibit to peculiarly poor packing properties, iii) accumulation of FLS's in supercooled liquids is linked to large crystal unit cells, and iv) low symmetry FLS's tend to find metastable structures on cooling.
11 pages, 6 figures
References in corpus (2)
Cited by in corpus (6)
- Emergence and persistence of flow inhomogeneities in the yielding and fluidization of dense soft solids
- A computational study of transient shear banding in soft jammed solids
- Suppression of crystalline fluctuations by competing structures in a supercooled liquid
- The range of geometrical frustration in lattice spin models
- From Liquid Structure to Configurational Entropy: Introducing Structural Covariance
- Structural Covariance in the Hard Sphere Fluid