2012
DOI: 10.1063/1.3698626
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Theoretical and numerical studies of wave-packet propagation in tokamak plasmas

Abstract: Theoretical and numerical studies of wave-packet propagation are presented to analyze the time varying 2D mode structures of electrostatic fluctuations in tokamak plasmas, using general flux coordinates. Instead of solving the 2D wave equations directly, the solution of the initial value problem is used to obtain the 2D mode structure, following the propagation of wave-packets generated by a source and reconstructing the time varying field. As application, the 2D WKB method is applied to investigate the shapin… Show more

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Cited by 33 publications
(69 citation statements)
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References 68 publications
(197 reference statements)
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“…A WKB simulation [8,9] gives similar results to the LH wave propagation in the toroidal geometry as shown in figure 6(a). In the WKB simulation, two identical rays are launched along the clockwise and counter-clockwise directions at the same time, respectively.…”
Section: Toroidal Geometrysupporting
confidence: 60%
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“…A WKB simulation [8,9] gives similar results to the LH wave propagation in the toroidal geometry as shown in figure 6(a). In the WKB simulation, two identical rays are launched along the clockwise and counter-clockwise directions at the same time, respectively.…”
Section: Toroidal Geometrysupporting
confidence: 60%
“…In order to investigate the LH wave propagation in cylindrical plasmas, we apply an antenna as a source term to generate wave-packets at the outer boundary [8,33] with all the information including the amplitude and initial phase.…”
Section: Cylindrical Geometrymentioning
confidence: 99%
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“…Then, as higher order correction, the anti-Hermitian part can be taken into account to describe the absorption's effect in the amplitude equation. Considering straight field line tokamak magnetic flux coordinates, (r,θ , ζ ), where r,θ and ζ are the radiallike, poloidal-like and toroidal-like variables, respectively, with the Jacobian defined as J = (∇r · ∇ζ × ∇θ ) −1 , the wave propagation equation becomes [13] L H (r,…”
Section: Physics Modelmentioning
confidence: 99%
“…More recently, with the great progress of super computer capabilities, full wave solvers have been developed to investigate the LHW problem in tokamak plasmas [8,9,10]. Another approach, based on asymptotic analysis, consists in a mixed WKB-full-wave method, adopted for analytical as well as numerical studies [11,12,13]. During wave-packet propagation, parallel mode structure is formed before a significant radial propagation of the wave-packet if v g⊥ v g , where v g⊥ and v g are group velocities in the perpendicular and parallel directions with respect to the magnetic field.…”
Section: Introductionmentioning
confidence: 99%