Numerical simulations of the Princeton magneto-rotational instability experiment with conducting axial boundaries
arXiv:1612.01224 · doi:10.1103/PhysRevE.94.063107
Abstract
We investigate numerically the Princeton magneto-rotational instability (MRI) experiment and the effect of conducting axial boundaries or endcaps. MRI is identified and found to reach a much higher saturation than for insulating endcaps. This is probably due to stronger driving of the base flow by the magnetically rather than viscously coupled boundaries. Although the computations are necessarily limited to lower Reynolds numbers () than their experimental counterparts, it appears that the saturation level becomes independent of when is sufficiently large, whereas it has been found previously to decrease roughly as with insulating endcaps. The much higher saturation levels will allow for the first positive detection of MRI beyond its theoretical and numerical predictions.
References in corpus (6)
- Hydrodynamic turbulence cannot transport angular momentum effectively in astrophysical disks
- Observation of magnetocoriolis waves in a liquid metal Taylor-Couette experiment
- Observation of a Free-Shercliff-Layer Instability in Cylindrical Geometry
- The Ekman-Hartmann layer in MHD Taylor-Couette flow
- Numerical Study of the Magnetorotational Instability in Princeton MRI Experiment
- Radial and vertical angular momentum transport in protostellar discs
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