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Breakup of a Fluid Thread in a Confined Geometry: Droplet-Plug Transition Perturbation Sensitivity and Kinetic Stabilization With Confinement
Published
Author(s)
John G. Hagedorn, N S. Martys, J F. Douglas
Abstract
We investigate the influence of geometrical confinement on the breakup of long fluid threads in the absence of imposed flow using a Lattice Boltzmann model. Our simulations primarily focus on the case of threads centered coaxially in a tube filled with another Newtonian fluid and subjected to both impulsive and random perturbations. We observe a glass-like slowing down of the rate of thread breakup ( kinetic stabilization ) over a wide range of the confinement, 2.5 {less then or equal to} equivalent conductivity (= Rtube/Rthread) (less then or equal to) 10 and find that the relative surface energies of the liquid components influence this effect. For equivalent conductivity < 2.3, there is a transition in the late-stage morphology between spherical droplets and tube plugs . Unstable distorted droplets ( capsules ) form as transient structures for intermediate confinement (equivalent conductivity) {nearly equal to} 2.1). The thread breakup process for more highly confined threads (equivalent conductivity {less then or equal to} 1.9) is sensitive to the nature of the initial thread perturbation. Impulsive perturbations led to a bulging of the fluid near the tube wall, followed by thread breakup through the propagation of wave-like disturbances ( end-pinch instability ) initiating from thread rupture points that nucleate from the thread bulges. Random impulses along the thread modeling thermal fluctuations, led to a complex breakup process involving a competition between the capillary wave and end-pinch instabilities. We also briefly compare our simulations to threads confined between parallel plates and to multiple interacting threads under confinement.
Citation
Physical Review E (Statistical, Nonlinear, and Soft Matter Physics)
Hagedorn, J.
, Martys, N.
and Douglas, J.
(2006),
Breakup of a Fluid Thread in a Confined Geometry: Droplet-Plug Transition Perturbation Sensitivity and Kinetic Stabilization With Confinement, Physical Review E (Statistical, Nonlinear, and Soft Matter Physics), [online], https://tsapps.nist.gov/publication/get_pdf.cfm?pub_id=50688
(Accessed October 18, 2025)