1964
DOI: 10.1063/1.3051487
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Interplanetary Dynamical Processes

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Cited by 865 publications
(957 citation statements)
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“…The means and standard deviations of the distributions of magnetic ÿeld strength B, density N , and bulk speed V are 30:5 ± 11:2 nT, 59:8 ± 44:4 cm −3 , and 423 ± 112 km=s, respectively for a period of approximately half a solar cycle. On average, the magnetic ÿeld strength and density in the orbital zone of Mercury are 5 and 10 times that at Earth, respectively, and the speed is the same as that at Earth, consistent with the Parker spiral ÿeld model (Parker, 1963;Slavin and Holzer, 1981). Thus, to extent that the interaction of the solar wind with Mercury depends on B and N , it is 5 -10 times as strong as the interaction of the solar wind with Earth.…”
Section: Radial Variationssupporting
confidence: 52%
“…The means and standard deviations of the distributions of magnetic ÿeld strength B, density N , and bulk speed V are 30:5 ± 11:2 nT, 59:8 ± 44:4 cm −3 , and 423 ± 112 km=s, respectively for a period of approximately half a solar cycle. On average, the magnetic ÿeld strength and density in the orbital zone of Mercury are 5 and 10 times that at Earth, respectively, and the speed is the same as that at Earth, consistent with the Parker spiral ÿeld model (Parker, 1963;Slavin and Holzer, 1981). Thus, to extent that the interaction of the solar wind with Mercury depends on B and N , it is 5 -10 times as strong as the interaction of the solar wind with Earth.…”
Section: Radial Variationssupporting
confidence: 52%
“…It is also evident from the typical velocity of the ejected material that the ensuing motion is highly energetic and non-linear and considerable amount of mass and magnetic field are ejected in the process.Comparing the motion with non-linear gas dynamics, Parker 9 has pointed out that the hydrodynamic blast wave theory can be used successfully to describe the flow due to sudden expansion of solar corona.By using similarity solution method of the hydrodynamic equations he has presented a number of numerical solutions and applied the results to the flow produced by sudden coronal expansion.…”
Section: Etc)mentioning
confidence: 99%
“…Fairly simple models can be developed by treating the solar wind from a hydrodynamic point of view, and thus solving the one-dimensional equations of motion along a single field line (e.g. Parker, 1963). The main aim of such models is to obtain accurate expressions for the plasma density, velocity, and especially temperature at 1 AU.…”
Section: Solar Wind Modellingmentioning
confidence: 99%