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Crystallization of Flexible Chains of Tangent Hard Spheres under Full Confinement

Pablo Ramos, Miguel Herranz, Daniel Martínez-Fernández, Katerina Foteinopoulou, Manuel Laso, Nikos Ch. Karayiannis

2022The Journal of Physical Chemistry B18 citationsDOI

Abstract

We present results from extensive Monte Carlo simulations on the crystallization of athermal polymers under full confinement. Polymers are represented as freely jointed chains of tangent hard spheres of uniform size. Confinement is applied through the presence of flat, parallel, and impenetrable walls in all dimensions. We analyze crystallization as the summation of two contributions: one that occurs in the bulk volume of the system (bulk crystallization), and one on the wall surfaces (surface crystallization). Depending on volume fraction initially amorphous (disordered) hard-sphere chain packings transit to the stable crystal phase. The established ordered morphologies consist primarily of hexagonal close-packed (HCP) crystals in the bulk volume and of triangular (TRI) crystals on the surface. As in the case of athermal packings in the bulk (without confinement), a structural competition is observed between the 5-fold local symmetry and the formation of close-packed crystallites. Effectively, the full confinement inside a cube favors the growth of the HCP crystal, as the FCC one is quite incompatible with the imposed spatial constraints. Consequently, we observe the formation of noncompact ordered motifs which grow from the surface to the inner volume of the simulation cell. We further compare the 2D and 3D crystals formed by monomeric hard spheres under the same simulation conditions. Significant differences are observed at low densities that tend to diminish as concentration increases.

Topics & Concepts

CrystallizationHard spheresMaterials scienceSPHERESVolume fractionCrystallization of polymersCrystal (programming language)CrystalliteAmorphous solidPhase (matter)Atomic packing factorChemical physicsTangentSurface (topology)CrystallographyGeometryThermodynamicsPhysicsChemistryComposite materialProgramming languageComputer scienceMathematicsMetallurgyAstronomyQuantum mechanicsMaterial Dynamics and PropertiesPhase Equilibria and ThermodynamicsPolymer crystallization and properties
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