Published 2019 | Version v1
Report

The collisional resonance function in discrete-resonance quasi-linear plasma systems

  • 1. Princeton Plasma Physics Laboratory (United States)
  • 2. University of Texas at Austin (United States)

Description

Full text: A method is developed to analytically determine the resonance broadening function in quasilinear theory, due to either Krook or Fokker-Planck scattering collisions of marginally unstable plasma systems where discrete resonance instabilities are excited without any mode overlap. It is demonstrated that a quasilinear system that employs the calculated broadening functions reported here systematically recovers the nonlinear growth rate and mode saturation levels for near-threshold plasmas previously calculated from kinetic theory. The distribution function is also calculated, which enables precise determination of the characteristic collisional resonance width. (author)

Part of:
16th IAEA Technical Meeting on Energetic Particles in Magnetic Confinement Systems - Theory of Plasma Instabilities. Report of Abstracts

Additional details

Publishing Information

Imprint Title
16th IAEA Technical Meeting on Energetic Particles in Magnetic Confinement Systems - Theory of Plasma Instabilities. Report of Abstracts
Imprint Pagination
84 p.
Journal Page Range
p. 76
Report number
INIS-XA--21M2910

Conference

Title
16. IAEA Technical Meeting on Energetic Particles in Magnetic Confinement Systems - Theory of Plasma Instabilities
Dates
3-6 Sep 2019
Place
Shizuoka City (Japan)

INIS

Country of Publication
International Atomic Energy Agency (IAEA)
Country of Input or Organization
International Atomic Energy Agency (IAEA)
INIS RN
52116667
Subject category
S70: PLASMA PHYSICS AND FUSION TECHNOLOGY; S71: CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS;
Resource subtype / Literary indicator
Conference
Descriptors DEI
DISTRIBUTION FUNCTIONS; FOKKER-PLANCK EQUATION; KINETICS; PLASMA; QUASILINEAR PROBLEMS; RESONANCE; SATURATION; SCATTERING
Descriptors DEC
DIFFERENTIAL EQUATIONS; EQUATIONS; FUNCTIONS; PARTIAL DIFFERENTIAL EQUATIONS

Optional Information