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20112024
most citedGeneralized dynamical density functional theory for classical fluids and the significance of inertia and hydrodynamic interactions

93 citations · 394 across the 12 of their papers we have counts for

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Showing physics.flu-dynShow all

7 papers · 1 filter

physics.flu-dyn2024★ 5 cited

Hydrodynamic density-functional theory for the moving contact-line problem reveals fluid structure and emergence of a spatially distinct pattern

Andreas Nold, Benjamin D. Goddard, David N. Sibley +1

Understanding the nanoscale effects controlling the dynamics of a contact line -- defined as the line formed at the junction of two fluid phases and a solid -- has been a longstand…

physics.flu-dyn2015★ 13 cited

Nanoscale fluid structure of liquid-solid-vapour contact lines for a wide range of contact angles

Andreas Nold, David N. Sibley, Benjamin D. Goddard +1

We study the nanoscale behaviour of the density of a simple fluid in the vicinity of an equilibrium contact line for a wide range of Young contact angles between 40 and 135 degrees…

physics.flu-dyn2014★ 39 cited

Fluid structure in the immediate vicinity of an equilibrium three-phase contact line and assessment of disjoining pressure models using density functional theory

Andreas Nold, David N. Sibley, Benjamin D. Goddard +1

We examine the nanoscale behavior of an equilibrium three-phase contact line in the presence of long-ranged intermolecular forces by employing a statistical mechanics of fluids app…

physics.flu-dyn2013★ 12 cited

Symmetry Analysis in Linear Hydrodynamic Stability Theory: Classical and New Modes in Linear Shear

Andreas Nold, Martin Oberlack

We present a symmetry classification of the linearised Navier-Stokes equations for a two-dimensional unbounded linear shear flow of an incompressible fluid. The full set of symmetr…

physics.flu-dyn2013★ 46 cited

The contact line behaviour of solid-liquid-gas diffuse-interface models

David N. Sibley, Andreas Nold, Nikos Savva +1

A solid-liquid-gas moving contact line is considered through a diffuse-interface model with the classical boundary condition of no-slip at the solid surface. Examination of the asy…

physics.flu-dyn2013★ 60 cited

A comparison of slip, disjoining pressure, and interface formation models for contact line motion through asymptotic analysis of thin two-dimensional droplet spreading

David N. Sibley, Andreas Nold, Nikos Savva +1

The motion of a contact line is examined, and comparisons drawn, for a variety of models proposed in the literature. Pressure and stress behaviours at the contact line are examined…

physics.flu-dyn2012★ 48 cited

On the moving contact line singularity: Asymptotics of a diffuse-interface model

David N. Sibley, Andreas Nold, Nikos Savva +1

The behaviour of a solid-liquid-gas system near the three-phase contact line is considered using a diffuse-interface model with no-slip at the solid and where the fluid phase is sp…