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AbstractAbstract
[en] General formulation of the steady state obtained by an r.f. confinement of plasma is presented within the framework of the collisionless two-fluid model. The effect of plasma flow is taken into account by introducing modified scalar and vector potentials, modification being due to the centrifugal force and the Coriolis force, respectively. A simple variation principle is derived to determine the steady state using the Clebsch representation for the modified vector potential. For the axisymmetric case, expressions or equations for quasilinear modification of the average quantities are derived in the weak-field approximation. Results of numerical calculation for the r.f. plugging applied to a line cusp are presented and discussed. (author)
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Source
International Centre for Theoretical Physics, Trieste (Italy); AN Ukrainskoj SSR, Kiev; AN SSSR, Moscow; p. 441-467; ISBN 92-0-130078-6;
; 1978; p. 441-467; IAEA; Vienna; 3. international ('Kiev') conference on plasma theory; Trieste, Italy; 5 - 9 Apr 1977; IAEA-SMR--32/12

Record Type
Book
Literature Type
Conference
Country of publication
AXIAL SYMMETRY, CLOSURES, COLLISIONLESS PLASMA, CONFINEMENT, CORIOLIS FORCE, CUSPED GEOMETRIES, FLUID FLOW, MAGNETIC FIELD CONFIGURATIONS, MATHEMATICAL MODELS, PERTURBATION THEORY, PLASMA PRESSURE, POTENTIAL ENERGY, QUASILINEAR PROBLEMS, RF SYSTEMS, STEADY-STATE CONDITIONS, VARIATIONAL METHODS, VECTORS
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