2005Journal of Plasma PhysicsRequires access

Wave modes in a collision-free multi-species magnetoplasma with anisotropic background and perturbation pressures

K. Suchy, C. Altman

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Abstract

The momentum balance equations and the balance equations for the pressure tensors of a collision-free multi-species magnetoplasma are linearized and Fourier-transformed, together with Maxwell's curl equations. They are combined in an algebraic dispersion system for the electric wave vector. The vanishing determinant of this system is the dispersion equation. It is of degree is the number of different particle species.

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What this paper is about

The momentum balance equations and the balance equations for the pressure tensors of a collision-free multi-species magnetoplasma are linearized and Fourier-transformed, together with Maxwell's curl equations. They are combined in an algebraic dispersion system for the electric wave vector. The vanishing determinant of this system is the dispersion equation. It is of degree is the number of different particle species.

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Available abstract

The momentum balance equations and the balance equations for the pressure tensors of a collision-free multi-species magnetoplasma are linearized and Fourier-transformed, together with Maxwell's curl equations. They are combined in an algebraic dispersion system for the electric wave vector. The vanishing determinant of this system is the dispersion equation. It is of degree is the number of different particle species.

Key concepts: Physics, Quantum electrodynamics, Curl (programming language), Maxwell's equations, Perturbation (astronomy), Classical mechanics, Collision, Anisotropy

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