Dependence of Major Geomagnetic Storm Intensity ($\mathrm{Dst}\le -100$ nT) on Associated Solar Wind Parameters
Autor: | Gui-Ang Liu, Ming-Xian Zhao, Gui-Ming Le |
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Rok vydání: | 2020 |
Předmět: |
Geomagnetic storm
Physics 010504 meteorology & atmospheric sciences Magnetosphere Astronomy and Astrophysics Astrophysics 01 natural sciences Solar wind Space and Planetary Science Electric field 0103 physical sciences Time integral Peak value Interplanetary magnetic field 010303 astronomy & astrophysics Intensity (heat transfer) 0105 earth and related environmental sciences |
Zdroj: | Solar Physics. 295 |
ISSN: | 1573-093X 0038-0938 |
DOI: | 10.1007/s11207-020-01675-3 |
Popis: | We investigate the influence of various solar wind parameters on the intensity of the associated major geomagnetic storm. SYM-Hmin was used to indicate the intensity of major geomagnetic storms, while $I(B_{s})$ , $I(E_{y})$ and $I(Q)$ were used to indicate the time integrals of the southward interplanetary magnetic field component ( $B_{s}$ ), the solar wind electric field ( $E_{y}$ ), and Q, which is the combination of $E_{y}$ and the solar wind dynamic pressure, during the main phase of a major geomagnetic storm, respectively. We have found that the correlation coefficient (CC) between the time integral of solar wind parameters and the intensity of an associated major geomagnetic storm has a physical meaning, while the CC between the peak value of a given solar wind parameter and the intensity of an associated major geomagnetic storm has no physical meaning. We used 67 major geomagnetic storms that occurred between 1998 and 2006 to calculate the CC between SYM-Hmin and $I(B_{s})$ , the CC between SYM-Hmin and $I(E_{y})$ , and the CC between SYM-Hmin and $I(Q)$ . The derived CC between $I(B_{s})$ and SYM-Hmin is 0.33, while the CC between $I(E_{y})$ and SYM-Hmin is 0.57, and the CC between $I(Q)$ and SYM-Hmin is 0.86, respectively. These values indicate that $I(B_{s})$ , $I(E_{y})$ and $I(Q)$ contribute in a small, moderate, and crucial way to the intensity of a major geomagnetic storm, respectively. For the solar wind to have a strong geoeffectiveness $B_{s}$ plays a role, together the solar wind speed and density, but also the dynamic pressure > 3 nPa. Large and long duration $B_{s}$ or $E_{y}$ cannot ensure a major geomagnetic storm, if the solar wind dynamic pressure is much lower than 3 nPa. |
Databáze: | OpenAIRE |
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