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PLASMA, HYDRO- AND GAS DYNAMICS
Anomalous scaling of the ion beam energy in the current sheet
R. A. Kovrazhkin, A. L. Glazunov, G. A. Vladimirova Space Research Institute, Russian Academy of Sciences, Moscow, 117997 Russia
Abstract:
The scaling of the energy of ion beams (beamlets) $W_N\sim N^A$ in the $N$ resonant regions of the current sheet in data from the SC-1 and SC-4 CLUSTER satellites has been analyzed. The case on February 5, 2003, for energy dispersive small-scale substructures, which are signatures of $1$–$20$ keV beamlets in the auroral magnetosphere at geocentric distances $(4.5{-}5.3)R_{\mathrm{E}}$, where $R_{\mathrm{E}}$ is the radius of the Earth, has been studied. This case is anomalous, since the energies of beamlets in the resonant regions (seven regions $N = 1{-}7$ with resonances $R = 1{-}7$ are identified and the region with $R = 7$ is located in the highest latitude auroral region) do not obey a single scaling law. The exponents $A$ are $0.04$ and $0.40$ for the regions with resonances $R = 1{-}4$ and are $0.83$ and $1.14$ for the regions with $R = 5{-}7$ according to the SC-1 and SC-4 data, respectively. The exponents obtained from the CLUSTER satellite data differ from the theoretically predicted value $A = 1.33$ [L.M. Zeleny et al., JETP Lett. 85, 187 (2007)]. The beamlet energy scales for the regions with $R = 5{-}7$ can be explained by taking into account the electric field $E_z$ perpendicular to the plane of the current sheet. The observed exponents $A$ in the regions $N = 1{-}4$ can occur because the spatial decrease in the normal component $B_z$ of the magnetic field, which controls the increment of the energy of ion beams in the current sheet, in these resonant regions is smaller than that in the regions $N = 5{-}7$.
Received: 17.10.2019 Revised: 23.01.2020 Accepted: 23.01.2020
Citation:
R. A. Kovrazhkin, A. L. Glazunov, G. A. Vladimirova, “Anomalous scaling of the ion beam energy in the current sheet”, Pis'ma v Zh. Èksper. Teoret. Fiz., 111:4 (2020), 223–227; JETP Letters, 111:4 (2020), 205–209
Linking options:
https://www.mathnet.ru/eng/jetpl6110 https://www.mathnet.ru/eng/jetpl/v111/i4/p223
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Abstract page: | 93 | Full-text PDF : | 7 | References: | 18 | First page: | 4 |
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