1997
DOI: 10.1029/96ja03683
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Laboratory experiments on shear Alfvén waves and their relationship to space plasmas

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Cited by 96 publications
(112 citation statements)
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“…[13] The dispersion relation for kinetic Alfvén waves has been derived by a number of authors [e.g., Lysak and Lotko, 1996;Gekelman et al, 1997;Lysak, 2008]. However, the dispersion relation is written in terms of frequency and wave number, and so is not appropriate for a time domain simulation that can treat the inhomogeneities of the system.…”
Section: Phase Mixing In the Ionospheric Alfvén Resonatormentioning
confidence: 99%
“…[13] The dispersion relation for kinetic Alfvén waves has been derived by a number of authors [e.g., Lysak and Lotko, 1996;Gekelman et al, 1997;Lysak, 2008]. However, the dispersion relation is written in terms of frequency and wave number, and so is not appropriate for a time domain simulation that can treat the inhomogeneities of the system.…”
Section: Phase Mixing In the Ionospheric Alfvén Resonatormentioning
confidence: 99%
“…In order to test it, we re-examined a data set taken in an Alfven-wave-propagation experiment that was initially analyzed using AVS. In this experiment, 15 two out-of-phase shear Alfven waves propagated side by side in a magnetoplasma. Since the waves were excited using structures that had dimension, the collisionless skin depth across the magnetic field, the waves propagated as shear-Alfven-wave cones.…”
Section: Experimental Visualizationmentioning
confidence: 99%
“…For the shear-mode Alfvén wave, ion polarization current in the direction perpendicular to B 0 is balanced by magnetic-field-aligned current (i.e., parallel) carried by electrons. When λ ⊥ becomes small, comparable to the electron inertial length λ e ≡c/ω pe for the case when β<m e /m i (β=kinetic pressure normalized to magnetic field pressure), or comparable to the ion acoustic gyroradius ρ s = T e /m i /ω ci in higher-β plasma, the parallel electric Correspondence to: S. M. Finnegan (sfinnega@mix.wvu.edu) field becomes significant and the wave becomes dispersive (Goertz and Boswell, 1979;Hasegawa and Uberoi, 1982). In this small-λ ⊥ limit, parallel electron acceleration can result in significant perturbations δB to the background magnetic field B 0 .…”
Section: Introductionmentioning
confidence: 99%