2D Kelvin–Helmholtz Instability with Anisotropic Pressure

Abstract The Kelvin–Helmholtz (KH) instability occurs in multiple heliospheric (solar-wind stream interfaces, planetary magnetospheres, cometary tails, heliopause flanks) and interstellar (protoplanetary disks, relativistic jets, neutron star accretion disks) environments. While the KH instability has been well studied in the magnetohydrodynamic (MHD) limit, only limited studies were performed in the collisionless regime, which is conducive to the development of anisotropic pressures. Collisionless plasmas are often described using the Chew, Goldberger, and Low (CGL) equations, which feature an anisotropic pressure tensor. This paper presents a comprehensive analysis of the CGL version of the KH instability using linearized and numerical techniques. We find that the largest growth rates and the greatest incidence of magnetic effects occur in the MHD limit. In the large relaxation time CGL limit, part of the energy goes into the formation of pressure anisotropies, resulting in smaller amounts of energy being available for bending the field lines. Consequently, when we cross-compare CGL and MHD simulations that are otherwise identical, the current densities are largest in the MHD limit, and the largest magnetic islands also form in that limit. Early time and late-time formations of pressure anisotropies have also been studied. We also find that the strongest trend for forming intermittencies in the flow also occurs in the MHD limit. The paper also discusses possible consequences of our results for turbulence and reconnection in the heliosheath (the layer between the solar wind termination shock and the heliopause).

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Publication Details

Journal
The Astrophysical Journal
Published
2026-02-27
DOI
https://doi.org/10.3847/1538-4357/ae422e
Primary Topic
Solar and Space Plasma Dynamics
Type
article
Field-Weighted Citation Impact
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article

2D Kelvin–Helmholtz Instability with Anisotropic Pressure

Masaru Nakanotani, V. Florinski, Dinshaw S. Balsara, Shishir Biswas et al.
The Astrophysical Journal
Solar and Space Plasma Dynamics
article

2D Kelvin–Helmholtz Instability with Anisotropic Pressure

Masaru Nakanotani, V. Florinski, Dinshaw S. Balsara, Shishir Biswas, Merav Opher
article en

Abstract

Abstract The Kelvin–Helmholtz (KH) instability occurs in multiple heliospheric (solar-wind stream interfaces, planetary magnetospheres, cometary tails, heliopause flanks) and interstellar (protoplanetary disks, relativistic jets, neutron star accretion disks) environments. While the KH instability has been well studied in the magnetohydrodynamic (MHD) limit, only limited studies were performed in the collisionless regime, which is conducive to the development of anisotropic pressures. Collisionless plasmas are often described using the Chew, Goldberger, and Low (CGL) equations, which feature an anisotropic pressure tensor. This paper presents a comprehensive analysis of the CGL version of the KH instability using linearized and numerical techniques. We find that the largest growth rates and the greatest incidence of magnetic effects occur in the MHD limit. In the large relaxation time CGL limit, part of the energy goes into the formation of pressure anisotropies, resulting in smaller amounts of energy being available for bending the field lines. Consequently, when we cross-compare CGL and MHD simulations that are otherwise identical, the current densities are largest in the MHD limit, and the largest magnetic islands also form in that limit. Early time and late-time formations of pressure anisotropies have also been studied. We also find that the strongest trend for forming intermittencies in the flow also occurs in the MHD limit. The paper also discusses possible consequences of our results for turbulence and reconnection in the heliosheath (the layer between the solar wind termination shock and the heliopause).

The Astrophysical JournalVol. 999(1)
University of Notre Dame (US), Boston University (US), University of Alabama in Huntsville (US)
Openalex Percentile: Top 41%
Solar and Space Plasma Dynamics
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