Vortex drift. I: Dynamic interpretation

DOI10.1063/1.858581zbMath0804.76034OpenAlexW2021852683MaRDI QIDQ4202570

Nicholas Rott, Brian J. Cantwell

Publication date: 24 January 1995

Published in: Physics of Fluids A: Fluid Dynamics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1063/1.858581

zbMATH Keywords

Poisson equationharmonic functionsdipolepotential flowBernoulli's lawfar fieldconfined vortical regionpressure quadrupole

Mathematics Subject Classification ID

Incompressible viscous fluids (76D99)

Related Items (13)

Global time evolution of an axisymmetric vortex ring at low Reynolds numbers ⋮ A model for confined vortex rings with elliptical-core vorticity distribution ⋮ The evolution of a localized vortex disturbance in external shear flows. Part 1. Theoretical considerations and preliminary experimental results ⋮ Kinematic variational principle for motion of vortex rings ⋮ A model for the formation of “optimal” vortex rings taking into account viscosity ⋮ Modified interpolation kernels for treating diffusion and remeshing in vortex methods ⋮ Coaxial axisymmetric vortex rings: 150 years after Helmholtz ⋮ Global time evolution of viscous vortex rings ⋮ Dynamics of vortex rings and spray-induced vortex ring-like structures ⋮ Two counter-rotating diffusing vortices ⋮ A generalized vortex ring model ⋮ Advective balance in pipe-formed vortex rings ⋮ Vortex drift. II: The flow potential surrounding a drifting vortical region

Cites Work

• Viscous starting jets
• The decay of a viscous vortex pair
• Vortex drift. II: The flow potential surrounding a drifting vortical region
• The Velocity of Viscous Vortex Rings

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