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Mode structure and continuum damping of high-n toroidal Alfven eigenmodes

Technical Report ·
OSTI ID:10133717
 [1]; ; ;  [2]
  1. California Univ., San Diego, La Jolla, CA (United States). Dept. of Physics
  2. Texas Univ., Austin, TX (United States). Inst. for Fusion Studies
An asymptotic theory is described for calculating the mode structure and continuum damping of short wave-length toroidal Alfven eigenmodes (TAE). The formalism somewhat resembles the treatment used for describing low-frequency toroidal modes with singular structure at a rational surface, where an inner solution, which for the TAE mode has toroidal coupling, is matched to an outer toroidally uncoupled solution. A three-term recursion relation among coupled poloidal harmonic amplitudes is obtained, whose solution gives the structure of the global wavefunction and the complex eigenfrequency, including continuum damping. Both analytic and numerical solutions are presented. The magnitude of the damping is essential for determining the thresholds for instability driven by the spatial gradients of energetic particles (e.g., neutral beam-injected ions or fusion-product alpha particles) contained in a tokamak plasma.
Research Organization:
Texas Univ., Austin, TX (United States). Inst. for Fusion Studies
Sponsoring Organization:
USDOE, Washington, DC (United States)
DOE Contract Number:
FG05-80ET53088; FG03-88ER53275
OSTI ID:
10133717
Report Number(s):
DOE/ET/53088--537; IFSR--537; ON: DE92010547
Country of Publication:
United States
Language:
English

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