2013
DOI: 10.1002/jgra.50557
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Physics‐based solar wind driver functions for the magnetosphere: Combining the reconnection‐coupled MHD generator with the viscous interaction

Abstract: [1] Driver functions for the Earth's magnetosphere-ionosphere system are derived from physical principles. Two processes act simultaneously: a reconnection-coupled MHD generator  and a viscous interaction.  accounts for the dayside reconnection rate, the length of the reconnection X line, and current saturation limits for the solar wind generator. Two viscous drivers are derived: Bohm viscosity ℬ and the freestream-turbulence effect  . A problematic proxy effect is uncovered wherein the viscous driver funct… Show more

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Cited by 32 publications
(59 citation statements)
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References 174 publications
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“…There is a well‐known periodicity in the solar wind and in geomagnetic activity at the solar rotation period of 27 days that produces these peaks in the autocorrelation functions [cf. Borovsky , , Figure 13; Borovsky and Denton , , Figure 10]. Looking at plots of the autocorrelation functions for longer times (not shown), about 10 peaks at 27 day multiples can be seen for the autocorrelation functions of the indices F e1.2 and F e130 and about 15 peaks at 27 day multiples can be identified for the autocorrelation function of v sw .…”
Section: Autocorrelations and Correlations Of The Substorm Indicesmentioning
confidence: 97%
“…There is a well‐known periodicity in the solar wind and in geomagnetic activity at the solar rotation period of 27 days that produces these peaks in the autocorrelation functions [cf. Borovsky , , Figure 13; Borovsky and Denton , , Figure 10]. Looking at plots of the autocorrelation functions for longer times (not shown), about 10 peaks at 27 day multiples can be seen for the autocorrelation functions of the indices F e1.2 and F e130 and about 15 peaks at 27 day multiples can be identified for the autocorrelation function of v sw .…”
Section: Autocorrelations and Correlations Of The Substorm Indicesmentioning
confidence: 97%
“…A number of corrections to the control function were developed in Borovsky [] resulting in minor improvements of the correlation with activity indices. This work was extended in Borovsky [] to include the viscous interaction. Typical correlation coefficients with activity indices were about 0.8 corresponding to a prediction efficiency of ~60%.…”
Section: Coupling Functionsmentioning
confidence: 99%
“…Borovsky , , equation ; cf. Borovsky , , equation ] normalβnormals=()MAtrue/61.92.Finally, the mass density ρ s of the magnetosheath plasma near the nose of the magnetosphere can be written as [cf. Borovsky , , equation ] normalρnormals=Cnormalρnormalo,where ρ o is the mass density of the solar wind and C is the compression ratio of the bow shock, which can be written as [cf.…”
Section: The Reconnection‐rate Reduction Factor For Magnetospheric Dementioning
confidence: 99%
“…Cassak and Shay , , equation ] normalvout2=(BnormalmnormalBnormals/4π)normalBnormalm+Bnormals/normalρnormalmnormalBnormals+normalρnormalsnormalBnormalm.Writing the mass‐density factor in the denominator of expression as normalρnormalmnormalBnormals+normalρnormalsnormalBnormalm=normalρnormalsnormalBnormalm1+p,where p ≡ ρ m B s /ρ s B m (cf. expression ), expression can be written as normalvout=vAs()()Bmtrue/Bs+11/2()1+normalp1/2.Using expression to replace B m /B s and expression to replace (1 + p) −1/2 , expression becomes normalvout=vAs[]true(10.5em+0.5emβs)1true/2+11/2M.In the Borovsky [] derivation for the estimate of the length of the reconnection X‐line, the condition p = 0, which is M = 1, was taken. For p ≠ 0, which gives M < 1, the reconnection‐outflow speed v out is slower than assumed by Borovsky […”
Section: The Length Of the Dayside Reconnection X‐linementioning
confidence: 99%
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