2023
DOI: 10.1029/2022ja031161
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Foreshock Ion Motion Across Discontinuities: Formation of Foreshock Transients

Abstract: In the ion foreshock, hot flow anomalies (HFAs) and foreshock bubbles (FBs) are two types of foreshock transients that have the strongest fluctuations, which can disturb the magnetosphere‐ionosphere system and increase shock acceleration efficiency. They form due to interaction between the foreshock ions and solar wind discontinuities: the direction of the foreshock ion‐driven current and whether it decreases or increases the magnetic field strength behind the discontinuity determine whether the transient's fo… Show more

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Cited by 8 publications
(14 citation statements)
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“…The case studies and statistical studies such as by Liu et al. (2024) support the latter possibility. Global hybrid simulations and multi‐point observations could be conducted to further investigate the reason for the anisotropy in the future.…”
Section: Discussionmentioning
confidence: 83%
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“…The case studies and statistical studies such as by Liu et al. (2024) support the latter possibility. Global hybrid simulations and multi‐point observations could be conducted to further investigate the reason for the anisotropy in the future.…”
Section: Discussionmentioning
confidence: 83%
“…Likely related to the ion gyroradii, the leaked ions were more aligned with the IMF than with the magnetosheath field line in two examples (Figures S3 and S4 in Supporting Information ), suggesting a more adiabatic process (the IMF strength was ∼8 and 5 nT in these two cases, respectively). Statistical study in the accompanying paper (Liu et al., 2024) shows that most of events have field‐aligned heat flux toward the upstream direction and ∼56% of them are more than 5 × 10 10 eV/cm 2 /s. The possible causes of this anisotropy are discussed in Section 4.…”
Section: Resultsmentioning
confidence: 99%
“…In the accompanying paper (Liu, Angelopoulos, et al., 2023), we have derived that j(x)qnf()1πvth20.25em00.25emexp()()V2vth2()Vsin0.25emφc0.25emcos0.25emα(x)+()V0Csin0.25emα(x)φcVdV $j(x)\sim q{n}_{f}\left(\frac{1}{\pi {v}_{th\perp }^{2}}\right)\,\int \nolimits_{0}^{\infty }\,\mathrm{exp}\left(-\frac{{\left({V}_{\perp }\right)}^{2}}{{v}_{th\perp }^{2}}\right)\left(-{V}_{\perp }{\increment}\mathrm{sin}\,{\varphi }_{c}\,\mathrm{cos}\,\alpha (x)+\left({V}_{{\Vert} 0}-C\right)\mathrm{sin}\,\alpha (x){\increment}{\varphi }_{c}\right){V}_{\perp }d{V}_{\perp }$ assuming that foreshock ions follow Maxwellian distributions, where nf ${n}_{f}$ is foreshock ion density, φc ${\varphi }_{c}$ is the initial gyrophase of foreshock ions that can reach position x within a discontinuity along the normal direction, α $\alpha $ is the shear angle of discontinuity, parameter C=Ωidxdα $C={{\Omega }}_{i}\frac{dx}{d\alpha }$, and for easy application in observations, we simplify that the foreshock ions approximately follow Maxwellian distributions. When j(x)<0 $j(x)< 0$, the field strength decreases at the discontinuity, which favors further growth of the transient structure.…”
Section: Model Descriptionmentioning
confidence: 98%
“…In this study, we take yet another step in the quantitative description of foreshock transients and their effects by combining the foreshock ion motion model (Liu, Angelopoulos, et al., 2023) and the expansion speed model (Liu, Vu, et al., 2023) to quantitatively describe the expansion speed of the transient due to the foreshock ion‐discontinuity interaction. This model describes the early interaction between the foreshock ions and a discontinuity, which generates small perturbations that may or may not evolve into an FB, an HFA, or a structure that belongs to neither.…”
Section: Introductionmentioning
confidence: 99%
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