2018
DOI: 10.1093/mnras/sty669
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True versus apparent shapes of bow shocks

Abstract: Astrophysical bow shocks are a common result of the interaction between two supersonic plasma flows, such as winds or jets from stars or active galaxies, or streams due to the relative motion between a star and the interstellar medium. For cylindrically symmetric bow shocks, we develop a general theory for the effects of inclination angle on the apparent shape. We propose a new two-dimensional classification scheme for bow shapes, which is based on dimensionless geometric ratios that can be estimated from obse… Show more

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Cited by 9 publications
(10 citation statements)
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References 47 publications
(64 reference statements)
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“…Interestingly, this effect is the opposite of what is seen in simulations of MHD bow shocks (Meyer et al 2016), where a parallel B-field leads to flatter-nosed bow shapes with a high planitude (see Fig. 25 of Tarango-Yong & Henney 2018). Figure 14ab shows that the field orientation has a similar effect on the dust wave shape for dragconfined magnetic dust waves, but with the added complication that a second dense shell forms on one side of the axis at the stagnant drift radius, R ‡ , in cases where v ∞ > 60 km s −1 .…”
Section: Predicted Appearance Of Dust Wavesmentioning
confidence: 86%
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“…Interestingly, this effect is the opposite of what is seen in simulations of MHD bow shocks (Meyer et al 2016), where a parallel B-field leads to flatter-nosed bow shapes with a high planitude (see Fig. 25 of Tarango-Yong & Henney 2018). Figure 14ab shows that the field orientation has a similar effect on the dust wave shape for dragconfined magnetic dust waves, but with the added complication that a second dense shell forms on one side of the axis at the stagnant drift radius, R ‡ , in cases where v ∞ > 60 km s −1 .…”
Section: Predicted Appearance Of Dust Wavesmentioning
confidence: 86%
“…Paper I's equation (11) allows a more exact value for R 0 to be found numerically in intermediate cases. Note that R 0 is the star-apex distance measured along the symmetry axis of the bow (see Tarango-Yong & Henney 2018 for explanation of nomenclature and discussion of bow shapes), and is calculated in the limit that the momentum transfer occurs at a surface. In cases where the shell's finite width is significant, R 0 , should correspond approximately to the astropause (contact discontinuity) in the WBS regime, or a UV optical depth of unity (as measured from the star) in the RBS regime.…”
Section: Recapitulation Of Paper Imentioning
confidence: 99%
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“…12 as the distance between the apex of the bow shock and the exoplanets center. Bow shocks described by equation (30) are known as wilkinoids (Cox et al 2012;Tarango-Yong & Henney 2018) and assume a plane parallel incident wind. For the case of a colliding wind, they are known as cantoids (Tarango-Yong & Henney 2018).…”
Section: Density Structure and Bow Shockmentioning
confidence: 99%
“…Gvaramadze et al 2012), as well as on the orientation of the stellar motion relative to the observer's line of sight (LOS) (see e.g. Tarango-Yong & Henney 2018). Because Earth is located inside the heliosphere, numerical models of the latter can be compared to observational data with much higher spatial resolution than for other astrospheres.…”
Section: Introductionmentioning
confidence: 99%