Swirling, turbulent vortex rings formed from a chain reaction of reconnection events
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Publication:5261815
DOI10.1063/1.4807060zbMath1315.76021OpenAlexW2025377869MaRDI QIDQ5261815
Publication date: 7 July 2015
Published in: Physics of Fluids (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1063/1.4807060
Related Items (14)
Reconnection of skewed vortices ⋮ Searching for singularities in Navier-Stokes flows based on the Ladyzhenskaya-Prodi-Serrin conditions ⋮ Systematic search for singularities in 3D Euler flows ⋮ Approach and separation of quantised vortices with balanced cores ⋮ Extreme vortex states and the growth of enstrophy in three-dimensional incompressible flows ⋮ Concentration of vorticity in a destabilized vortex due to selective decay ⋮ Bounds for Euler from vorticity moments and line divergence ⋮ Topology of interacting coiled vortex rings ⋮ A physical model of turbulence cascade via vortex reconnection sequence and avalanche ⋮ Maximum amplification of enstrophy in three-dimensional Navier–Stokes flows ⋮ Dynamics of a trefoil knotted vortex ⋮ Vortex reconnection in the late transition in channel flow ⋮ Enstrophy and circulation scaling for Navier–Stokes reconnection ⋮ Vorticity moments in four numerical simulations of the 3D Navier–Stokes equations
Cites Work
- Dynamic depletion of vortex stretching and non-blowup of the 3-D incompressible Euler equations
- 3D Euler about a 2D symmetry plane
- Conditional regularity of solutions of the three-dimensional Navier-Stokes equations and implications for intermittency
- Dissipation and enstrophy statistics in turbulence: are the simulations and mathematics converging?
- Dissipation, enstrophy and pressure statistics in turbulence simulations at high Reynolds numbers
- Strained spiral vortex model for turbulent fine structure
- Helicity in the formation of turbulence
- Small-scale structure of the Taylor–Green vortex
- Evidence for a singularity of the three-dimensional, incompressible Euler equations
- Compressible vortex reconnection
- Bounds for Euler from vorticity moments and line divergence
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