2007
DOI: 10.1086/518683
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Coronal and Interplanetary Propagation of CME/Shocks from Radio, In Situ and White‐Light Observations

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Cited by 84 publications
(128 citation statements)
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“…Note that the density model describes the average radial variation of the density of the medium where the shock was propagating, so the scale factor n 0 is not necessarily the observed density at 1 AU. This analytical approach is different from previous studies which rely on a fit of the frequency drift of a type II burst (e.g., Reiner et al 2007;Liu et al 2008;Zhao et al 2017). It may set up a new paradigm in characterizing CME/shock propagation with long-duration type II bursts.…”
Section: Complex Type II Burst and Overall Propagation Profilementioning
confidence: 95%
See 1 more Smart Citation
“…Note that the density model describes the average radial variation of the density of the medium where the shock was propagating, so the scale factor n 0 is not necessarily the observed density at 1 AU. This analytical approach is different from previous studies which rely on a fit of the frequency drift of a type II burst (e.g., Reiner et al 2007;Liu et al 2008;Zhao et al 2017). It may set up a new paradigm in characterizing CME/shock propagation with long-duration type II bursts.…”
Section: Complex Type II Burst and Overall Propagation Profilementioning
confidence: 95%
“…The extent and cessation distance of the deceleration cannot be precisely determined given a single point of Doppler scintillation measurements in the former study and in the latter the large data gap between the Sun and 1 AU. Reiner et al (2007) argue that CME deceleration can cease anywhere from about 0.3 AU to beyond 1 AU based on a statistical analysis of interplanetary type II radio bursts, but their results indeed indicate that faster CMEs decelerate more rapidly and for shorter time periods. Using a triangulation technique based on the wide-angle heliospheric imaging observations from the twin STEREO spacecraft, Liu et al (2013) obtain the whole Sun-to-Earth propagation profile of fast CMEs, which typically shows three phases: an impulsive acceleration, then a rapid deceleration out to 40-80 solar radii, and finally a nearly constant speed or gradual deceleration.…”
Section: Introductionmentioning
confidence: 96%
“…There are different techniques that allow us to determine the distance at which the emission was produced relative to the observer. Some of these make use of electron density models, as demonstrated in the previous section, which provide a direct correlation between the observed frequency and the distance (height) at which they occur (e.g., Leblanc et al 1998;Reiner et al 2007). However, these techniques do not take into account inhomogeneities that may occur in both the interplanetary space and/or the ejected material.…”
Section: Direction-findingmentioning
confidence: 99%
“…The data points in Figure 7 are fitted with a simple kinematic model that was also used in Wood et al (2009aWood et al ( , 2009b, which assumes that the CME's motion can be represented by two phases of constant acceleration (or deceleration), a 1 and a 2 , which cease at times t 1 and t 2 , respectively, followed by a period of constant velocity. Reiner et al (2007) have used a similar kinematic model to reproduce the IPM propagation of CME shocks inferred from radio data. We use χ 2 minimization to zero on the best fit to the data (Bevington & Robinson 1992), where for this purpose we assume 1%, 2%, and 3% error bars for the COR1/COR2, HI1, and HI2 distance measurements, respectively, uncertainties that are educated estimates.…”
Section: Kinematic Modelmentioning
confidence: 99%