The evolution of slab fluctuations in the presence of pressure-balanced magnetic structures and velocity shears
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Author/Creator ORCID
Date
1998-10-01
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Citation of Original Publication
Ghosh, S., Matthaeus, W. H., Roberts, D. A., and Goldstein, M. L. (1998), The evolution of slab fluctuations in the presence of pressure-balanced magnetic structures and velocity shears, J. Geophys. Res., 103(A10), 23691–23704, doi:10.1029/98JA02195.
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This work was written as part of one of the author's official duties as an Employee of the United States Government and is therefore a work of the United States Government. In accordance with 17 U.S.C. 105, no copyright protection is available for such works under U.S. Law.
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Public Domain Mark 1.0
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Abstract
The traditional view that solar wind fluctuations are well-described as a spectrum of parallel-propagating Alfvén waves has been challenged many times but is still a frequently encountered perspective. Here we examine whether it remains consistent to view most of the fluctuation energy as resident in parallel-propagating Alfvén waves in situations in which there are also present either transverse pressure-balanced (PB) magnetic structures or transverse velocity shears. We address these questions through direct simulation of compressible magnetohydrodynamics, with expansion effects neglected. We show that parallel-propagating Alfvén waves are redirected to large oblique angles after refractive interactions with PB structures or advective interactions with velocity shears, reflecting the nonequilibrium nature of the initial spectral distribution. The timescale for these processes ranges from 2–8 eddy-turnover times or characteristic nonlinear times. Relatively small amounts of PB structure and/or shear energy can redirect initially parallel-propagating Alfvén waves to highly oblique angles. Velocity microstreams appear to be particularly efficient at creating highly oblique waves. Even though the excited wave vectors are eventually primarily oblique, the magnetic variance ratios show a minimum variance in the mean magnetic field direction.