1988
DOI: 10.1063/1.866705
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Stability of a reversed field pinch with resistive and distant boundaries

Abstract: The linear magnetohydrodynamic stability of current-driven modes is evaluated for a reversed field pinch in which the plasma is bounded by a thin resistive shell surrounded by a vacuum region out to a radius at which a perfectly conducting wall is situated. The effects of variation of the shell resistivity and wall proximity are investigated. Growth rates of tearing modes and kink modes are calculated by analytical solution based on the modified Bessel function model for the equilibrium. Relevance to experimen… Show more

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Cited by 42 publications
(27 citation statements)
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“…Resistive shell. Recently, interest has developed in operating pinches with thin or resistive shells whose time constant is much shorter than the discharge duration, and the linear [32][33][34] and non-linear [35][36][37][38] stability of such systems have been studied. Operation with a thin shell is of interest because it allows time varying plasma position control by B v and eliminates field errors due to gaps and ports in a thick shell; it is important in a reactor.…”
Section: Stability: Influence Of a Resistive Shellmentioning
confidence: 99%
“…Resistive shell. Recently, interest has developed in operating pinches with thin or resistive shells whose time constant is much shorter than the discharge duration, and the linear [32][33][34] and non-linear [35][36][37][38] stability of such systems have been studied. Operation with a thin shell is of interest because it allows time varying plasma position control by B v and eliminates field errors due to gaps and ports in a thick shell; it is important in a reactor.…”
Section: Stability: Influence Of a Resistive Shellmentioning
confidence: 99%
“…[9][10][11] The stabilizing effect of the ideal conducting shell on the MHD modes is lost, leading to the destabilization of resistive shell modes ͑with internally on-axis resonant modes and externally nonresonant kink modes being the main concern͒. [9][10][11] The stabilizing effect of the ideal conducting shell on the MHD modes is lost, leading to the destabilization of resistive shell modes ͑with internally on-axis resonant modes and externally nonresonant kink modes being the main concern͒.…”
Section: Introductionmentioning
confidence: 99%
“…In addition to providing an illustrative example of multiple-interface equilibria, cylindrical equilibria provide a simple template upon which to explore complicated stability limits. A similar approach was taken by Ho and Prager [8], in their exploration of current driven stability limits in partially relaxed reverse field pinch configurations. To compute solutions in cylindrical geometry, we use the co-ordinate system (r, θ, z), with equilibrium variations permitted only in the radial direction.…”
Section: Cylindrical Equilibriamentioning
confidence: 98%