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A numerical study of plasma evolutions due to resistive tearing-mode turbulence in reversed-field pinches (RFPs)

Thesis/Dissertation ·
OSTI ID:5314183
Macroscopic transport in RFPs due to turbulent electric fields is studied by the method of numerical simulation in a straight toroidal cylinder. A turbulent electric field model of resistive magnetohydrodynamic (MHD) tearing modes is incorporated in the 1-D quasi-equilibrium MHD equations to obtain the transport equations. Recent RFP experiments have shown that magnetic fields resisted ohmic dissipation after a screw pinch equilibrium, initially turbulent, evolved into and RFP state. The outstanding features which lack complete theories regarding the underlying mechanisms, are the instantaneous reversal of toroidal magnetic field at the transition point and the sustainment of the RFP phase which follows, two important physics issues in controlled thermonuclear fusion study. The objective of this work is to examine, through a time-dependent calculation, the effects of resistive tearing mode turbulence on the RFP evolution and explore the possibility of a dynamo action resulting form such activities in context of addressing the two issues. To alleviate a constraint imposed by the force-balance condition on the velocity variable, a Lagrangian mesh method in which the poloidal magnetic flux function serves as the spatial variable is used to integrate the set of the transport equations. Finite difference schemes are applied to obtain numerical solutions. The transport equations, scaled in some set of base units, can be parameterized by five adjustable numerical constants. These numbers measure, in simulation units, the ratio of E {times} B-drift to diffusion speed, the level of tearing mode turbulence, the applied electric field in toroidal and poloidal directions, and the position of the conducting shell relative to the plasma edge.
Research Organization:
Columbia Univ., New York, NY (United States)
OSTI ID:
5314183
Country of Publication:
United States
Language:
English