activity
20212023
most citedStability and Bifurcation of Dynamic Contact Lines in Two Dimensions

9 citations · 24 across the 5 of their papers we have counts for

collaborators

5 papers

physics.flu-dyn2023

Exact solutions for submerged von Kármán point vortex streets cotravelling with a wave on a linear shear current

Jack Keeler, Darren Crowdy

New exact solutions are presented to the problem of steadily-travelling water waves with vorticity wherein a submerged von Kármán point vortex street cotravels with a wave on a lin…

physics.flu-dyn2023★ 3 cited

Stable bubble formations in a Hele-Shaw channel

Jack Lawless, Jack S. Keeler, Andrew L. Hazel +1

Deformable bubbles propagated by the flow of a viscous liquid in a planar Hele-Shaw channel of uniform depth tend to travel steadily along the channel's streamwise axis and pairs o…

physics.flu-dyn2022★ 4 cited

Putting the micro into the macro: A molecularly-augmented hydrodynamic model of dynamic wetting applied to flow instabilities during forced dewetting

Jack S. Keeler, Terence D. Blake, Duncan A. Lockerby +1

We report a molecularly-augmented continuum-based computational model of dynamic wetting and apply it to the displacement of an externally-driven liquid plug between two partially-…

physics.flu-dyn2021★ 8 cited

The interaction of multiple bubbles in a Hele-Shaw channel

J. S. Keeler, A. Gaillard, J. Lawless +3

We study the dynamics of two air bubbles driven by the motion of a suspending viscous fluid in a Hele-Shaw channel with a small elevation along its centreline via physical experime…

physics.flu-dyn2021★ 9 cited

Stability and Bifurcation of Dynamic Contact Lines in Two Dimensions

J. S. Keeler, D. A. Lockerby, S. Kumar +1

The moving-contact line between a fluid, liquid and a solid is a ubiquitous phenomenon, and determining the maximum speed at which a liquid can wet/dewet a solid is a practically i…