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Bifurcation in Viscoresistive MHD: The Hartmann Number and the Reversed Field Pinch
111
Citations
21
References
2000
Year
Reversed Field PinchEngineeringFluid MechanicsViscoresistive MhdStatistical Field TheoryNumerical SimulationMagnetohydrodynamicsScaling ApproachNonlinear Hyperbolic ProblemChaotic MixingBiophysicsHydrodynamic StabilityPhysicsPlasma InstabilityBifurcation TheoryHartmann NumberApplied PhysicsInertia TermSh RegimesCritical Phenomenon
A scaling approach to the simplest viscoresistive MHD model reveals that the Prandtl number acts only through the inertia term. When this term is negligible the dynamics is ruled by the Hartmann number H only. This occurs for the reversed field pinch dynamics as seen by numerical simulation of the model. When H is large the system is in a multiple helicity state. In the vicinity of H = 2500 the system displays temporal intermittency with laminar phases of quasi-single-helicity (SH) type. For lower H's two basins of SH are shown to coexist. SH regimes are of interest because of their nonchaotic magnetic field.
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