Jetting Micron-Scale Droplets onto Chemically Heterogeneous Surfaces

(2003)

Authors:

J Leopoldes, A Dupuis, DG Bucknall, JM Yeomans

Periodic Droplet Formation in Chemically Patterned Microchannels

(2003)

Authors:

Olga Kuksenok, David Jasnow, Julia Yeomans, Anna C Balazs

Hydrodynamics of domain growth in nematic liquid crystals

Physical Review E - Statistical, Nonlinear, and Soft Matter Physics 67:5 1 (2003)

Authors:

G Tóth, C Denniston, JM Yeomans

Abstract:

A study was conducted on the growth of a domain of a nematic liquid crystal at the expense of a second domain with a different director orientation. As such, defects form at the walls between domains and their dynamics was vital in controlling the rate of growth. It was found that a spatial anisotropy in domain growth can result from backflow and discuss how the wall speed varies with the material parameters of the liquid crystal the geometry and the surface properties of the confining cell, and an external electric field.

Nonmonotonic variation with salt concentration of the second virial coefficient in protein solutions

Physical Review E - Statistical, Nonlinear, and Soft Matter Physics 67:5 1 (2003)

Authors:

E Allahyarov, H Löwen, JP Hansen, AA Louis

Abstract:

The effective interactions and the second osmotic virial coefficient B2 of protein solutions incorporating the electrostatics within the "primitive" model of electrolytes was calculated. For discrete charge distributions, the interactions and related B2 vary in a nonmonotonic fashion with increasing ionic strength, while for the smeared charge model, a standard workhorse of colloidal physics, this effect was absent. These correlated-induced effects were missed within nonlinear PB theory, and similar coarse-graining techniques taken from the theory of colloids.

Hydrodynamics of domain growth in nematic liquid crystals.

Phys Rev E Stat Nonlin Soft Matter Phys 67:5 Pt 1 (2003) 051705

Authors:

Géza Tóth, Colin Denniston, JM Yeomans

Abstract:

We study the growth of aligned domains in nematic liquid crystals. Results are obtained solving the Beris-Edwards equations of motion using the lattice Boltzmann approach. Spatial anisotropy in the domain growth is shown to be a consequence of the flow induced by the changing order parameter field (backflow). The generalization of the results to the growth of a cylindrical domain, which involves the dynamics of a defect ring, is discussed.