Refractive Index and Wavenumber Properties for Cyclotron Resonant Quasilinear Diffusion by Cold Plasma Waves

Abstract

Wave-particle interactions have a large effect on magnetospheric particles, in the radiation belts and elsewhere. Bounce-averaged quasilinear diffusion coefficients have been calculated for whistler hiss and chorus and electromagnetic ion cyclotron waves (EMIC), which are all believed to play major roles. To perform these calculations efficiently, techniques have been developed that use properties of the refractive index of these modes to identify ranges of wave-normal angle that are compatible with cyclotron resonance in a given frequency band. Other cold plasma waves, in the L-X, L-O, R-X, and Z modes, can also resonate with energetic electrons, and some preliminary calculations of their diffusion coefficients have been reported. Here, it is shown that the refractive index of these modes allows the techniques developed for whistler and EMIC waves to applied to them as well. Sample calculations are presented for Z mode waves. It is also observed that for any cold plasma mode, the wavenumber is an increasing function of frequency for a fixed value of wave-normal angle; this is proved algebraically with mild approximations and verified numerically for a very wide range of parameters. This allows a variant of the technique for efficiently calculating diffusion coefficients.

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Document Details

Document Type
Technical Report
Publication Date
Jul 05, 2007
Accession Number
ADA478476

Entities

People

  • J. M. Albert

Organizations

  • Air Force Research Laboratory

Tags

Communities of Interest

  • Energy and Power Technologies

DTIC Thesaurus Topics

  • Air Force Research Laboratories
  • Coefficients
  • Cyclotron Resonance
  • Cyclotron Waves
  • Cyclotrons
  • Diffusion
  • Diffusion Coefficient
  • Electrons
  • Frequency
  • Frequency Bands
  • Plasma Waves
  • Radiation
  • Radio Waves
  • Refractive Index
  • Resonance
  • Resonant Frequency
  • Whistlers

Fields of Study

  • Physics

Readers

  • Finite Element Method (FEM) for solving Partial Differential Equations (PDEs)
  • Plasma Physics / Magnetohydrodynamics
  • Spectroscopy.

Technology Areas

  • Microelectronics