1978
DOI: 10.1088/0029-5515/18/4/008
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Waveguide array excitation of lower hybrid fields in a tokamak plasma

Abstract: The launching of RF waves from a two- and four-waveguide array is studied. From Brambilla's grill theory, analytic expressions for the reflection coefficients, the power spectrum and the fields in the slab model of a cold inhomogeneous plasma are derived. As a first approximation to the coupling problem, only the fundamental mode in the waveguides is considered, the fast wave in the plasma is neglected and the density profile near the plasma edge is assumed to be linear. It is shown that for a fourwaveguide ar… Show more

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Cited by 31 publications
(26 citation statements)
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“…In this we parallel the treatment of Brambilla[l] and Krapchev and Bers [3] for a two-dimensional slab geometry. We then calculate the field structure inside the plasma by evaluating the integral of Fourier components which have penetrated.…”
Section: Qrmentioning
confidence: 99%
“…In this we parallel the treatment of Brambilla[l] and Krapchev and Bers [3] for a two-dimensional slab geometry. We then calculate the field structure inside the plasma by evaluating the integral of Fourier components which have penetrated.…”
Section: Qrmentioning
confidence: 99%
“…Using Eqs (1), (2), (8) Using these we can then obtain the electromagnetic field spectra in the plasma as excited by the dominantmode incident-field amplitude (V. 0 ) in the waveguide, and the power flow into the plasma.…”
Section: The Plasma Fieldsmentioning
confidence: 99%
“…In all cases, the finite size of all the cross-sectional dimensions of the waveguide relative to the plasma dimensions must be accounted for in the coupling problem. Previous analyses of the waveguide-plasma coupling problem have concentrated on the LHRF [1][2][3][4]. All these analyses were carried out in detail in only two dimensions: the waveguides were assumed to be perfectly conducting parallel-plates of infinite extent in the direction perpendicular to the confining magnetic field B 0 , and the excited plasma modes were thus forced to have no variation in that direction.…”
Section: Introductionmentioning
confidence: 99%
“…Reflection back into the waveguides, reduces the available power by 201. According to linear theory (13,14], from the remaining 64 Kw, about 35 to 40% is below accessibility. This power is fed to surface mode fields that remain near the plasma wall, and never penetrates in the main bulk of the plasma.…”
Section: A Inside the Plasmamentioning
confidence: 99%