1969
DOI: 10.1007/bf02391672
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Tangential discontinuities in the solar wind

Abstract: This paper considers six discontinuity surfaces which were observed by magnetometers on 3 spacecraft in the solar wind. It is shown that the actual surface orientations, determined from the measured time delays and solar wind speed, are consistent with the theoretical orientations which were computed from the relation n=BxB; where n is the normal to the surface of a hydromagnetic tangential discontinuity across which the magnetic field direction A A changes from B to B'. The plasma and magnetic field data for … Show more

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Cited by 123 publications
(89 citation statements)
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“…Burlaga and Ness (1969) have shown that the actual surface orientations determined from the delay times and the measured solar wind speeds, are in very good agreement with the theoretical orientations shown in Figure 22. They also showed that (5.15) is satisfied for these discontinuities.…”
Section: L_~~~)supporting
confidence: 73%
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“…Burlaga and Ness (1969) have shown that the actual surface orientations determined from the delay times and the measured solar wind speeds, are in very good agreement with the theoretical orientations shown in Figure 22. They also showed that (5.15) is satisfied for these discontinuities.…”
Section: L_~~~)supporting
confidence: 73%
“…Computing the orientation of the discontinuity surface from (5.15) and using the measured solar wind speed 400 km/sec, Burlaga and Ness (1969) computed that the discontinuity should have arrived at IMP 3 57.5 min after it was seen at Pioneer 6. The observed transit time was 53 rain.…”
Section: L_~~~)mentioning
confidence: 99%
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“…Lepping To estimate its normal using relative timings between spacecraft, it is necessary to measure a discontinuity at at least three locations. Burlaga and Ness [1969] Burlaga and Ness [1969] showed that most of the TDs were slightly curved on the spacecraft separation scale.…”
Section: Introductionmentioning
confidence: 99%
“…propagates at a constant speed (Ogilvie and Burlaga, 1969;Chao, 1970), and similarly for tangential discontinuities on the order of 0.002 AU i -6 - (Burlaga and Ness, 1969). In all of the com p utations done for this study involving more than one S/C, we have assumed in fact that the discontinuities can be approximp ted as planar and propagate at a constant speed within the distance of the S/C separations (< 0.004 AU).…”
mentioning
confidence: 99%