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20022022
most citedDynamical density functional theory and its application to spinodal decomposition

445 citations · 3.3k across the 71 of their papers we have counts for

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cond-mat.soft2022★ 5 cited

Thermodynamics, formation dynamics and structural correlations in the bulk amorphous phase of the phase-field crystal model

Shaho Abdalla, Andrew J. Archer, László Gránásy +1

We investigate bulk thermodynamic and microscopic structural properties of amorphous solids in the framework of the phase-field crystal (PFC) model. These are metastable states wit…

cond-mat.soft2022★ 14 cited

Rectangle--triangle soft-matter quasicrystals with hexagonal symmetry

Andrew J. Archer, Tomonari Dotera, Alastair M. Rucklidge

Aperiodic (quasicrystalline) tilings, such as Penrose's tiling, can be built up from e.g. kites and darts, squares and equilateral triangles, rhombi or shield shaped tiles and can…

cond-mat.soft2022★ 10 cited

Smectic Layering: Landau theory for a complex-tensor order parameter

Jack Paget, Una Alberti, Marco G. Mazza +2

Composed of microscopic layers that stack along one direction while maintaining fluid-like positional disorder within layers, smectics are excellent systems for exploring topology,…

cond-mat.soft2022★ 14 cited

Complex-tensor theory of simple smectics

Jack Paget, Marco G. Mazza, Andew J. Archer +1

Smectic materials represent a unique state between fluids and solids, characterized by orientational and partial positional order, making them notoriously difficult to model, parti…

cond-mat.soft2021★ 24 cited

Dynamical density functional theory for the drying and stratification of binary colloidal dispersions

Boshen He, Ignacio Martin-Fabiani, Roland Roth +2

We develop a dynamical density functional theory based model for the drying of colloidal films on planar surfaces. We consider mixtures of two different sizes of hard-sphere colloi…

cond-mat.soft2020★ 19 cited

Localized states in passive and active phase-field-crystal models

Max Philipp Holl, Andrew J. Archer, Svetlana V. Gurevich +3

The passive conserved Swift-Hohenberg equation (or phase-field-crystal [PFC] model) corresponds to a gradient dynamics for a single order parameter field related to density. It pro…