2006•Unpublished venueRequires access

Landau damping in space plamas with generalized (r , q) distribution function

M. N. S. Qureshi, Jicong Shi, Song-Ya Ma

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Abstract

Summary form only given. Space plasmas possessing non-Maxwellian particle distribution functions with an enhanced high energy tail and shoulder in the profile of distribution function take an important role to the wave particle interaction. In the present paper Landau damping of electron plasma (Langmuir) waves and ion-acoustic waves in a hot, isotropic, unmagnetized plasma is studied with the generalized (r,q) distribution function, which in the limiting case r=0 and q=kappa+1 reduces to kappa distribution function and approaches to Maxwellian if r=0 and qrarrinfin. The results show that for the Langmuir oscillations Landau damping becomes severe as the spectral index r or q reduces. However, for the ion-acoustic waves Landau damping is more sensitive to the ion temperature than the spectral indices

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What this paper is about

Summary form only given. Space plasmas possessing non-Maxwellian particle distribution functions with an enhanced high energy tail and shoulder in the profile of distribution function take an important role to the wave particle interaction. In the present paper Landau damping of electron plasma (Langmuir) waves and ion-acoustic waves in a hot, isotropic, unmagnetized plasma is studied with the generalized (r,q) distribution function, which in the limiting case r=0 and q=kappa+1 reduces to kappa distribution function and approaches to Maxwellian if r=0 and qrarrinfin. The results show that for the Langmuir oscillations Landau damping becomes severe as the spectral index r or q reduces. However, for the ion-acoustic waves Landau damping is more sensitive to the ion temperature than the spectral indices

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Available abstract

Summary form only given. Space plasmas possessing non-Maxwellian particle distribution functions with an enhanced high energy tail and shoulder in the profile of distribution function take an important role to the wave particle interaction. In the present paper Landau damping of electron plasma (Langmuir) waves and ion-acoustic waves in a hot, isotropic, unmagnetized plasma is studied with the generalized (r,q) distribution function, which in the limiting case r=0 and q=kappa+1 reduces to kappa distribution function and approaches to Maxwellian if r=0 and qrarrinfin. The results show that for the Langmuir oscillations Landau damping becomes severe as the spectral index r or q reduces. However, for the ion-acoustic waves Landau damping is more sensitive to the ion temperature than the spectral indices

Key concepts: Landau damping, Physics, Distribution function, Plasma oscillation, Plasma, Isotropy, Ion, Quantum electrodynamics

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