996 research outputs found

    Coupling to the fast wave at lower hybrid frequencies

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    Analytical model for the perpendicular temperature enhancement in lower-hybrid current drive

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    The enhancement of the perpendicular temperature inside the resonant region, observed in numerical studies of the two-dimensional Fokker-Planck equation, combined with unidirectional RF quasilinear diffusion, is modeled on the basis of the collisional relaxation equations. Strong RF diffusion is assumed and relativistic effects are taken into account. The resulting enhanced perpendicular temperature is a function of the position and the width of the applied RF spectrum. Good agreement with two-dimensional Fokker-Planck numerical results has been found

    Efficient current drive by mode-converted ion-Bernstein waves

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    The coupling approximation of local dispertion relations

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    Absolute instabilities and self-sustained oscillations in the wake of circular cylindars

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    Fast electron transport during lower-hybrid current drive

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    Guiding center stochasticity and transport induced by electrostatic waves

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    Theory of mode-conversion in weakly inhomogeneous plasma

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    LH wave absorption by mode conversion near ion cyclotron harmonics

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    Numerical studies of the dispersion relation near the lower-hybrid frequency in an inhomogeneous plasma (..delta.. n, ..delta.. T, ..delta.. B) show that portions of an incident lower-hybrid wave spectrum undergo successive but partial mode conversions to warm-plasma waves in the presence of ion cyclotron harmonics. Wave absorption beyond the first mode conversion occurs near an ion cyclotron harmonic where ion Landau damping is enhanced. A second-order dispersion relation numerically in good agreement with the full dispersion relation in the mode conversion region is derived using the condition par. delta D/par. delta k = 0. The mode conversion efficiency at each confluence is evaluated by solving the corresponding differential equation

    Steady state solution for the runaway electron distribution function

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