2017
DOI: 10.3847/1538-4357/aa6d5c
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Shock Dynamics in Stellar Outbursts. I. Shock Formation

Abstract: Wave-driven outflows and non-disruptive explosions have been implicated in pre-supernova outbursts, supernova impostors, LBV eruptions, and some narrow-line and superluminous supernovae. To model these events, we investigate the dynamics of stars set in motion by strong acoustic pulses and wave trains, focusing here on nonlinear wave propagation, shock formation, and an early phase of the development of a weak shock. We identify the shock formation radius, showing that a heuristic estimate based on crossing ch… Show more

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Cited by 32 publications
(21 citation statements)
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“…This suggests that shocks will not necessarily form already at the base of the hydrogen envelope. According to Ro & Matzner (2017), shocks may form even more robustly than we have estimated here by examining the behavior of kξ. This will exacerbate the likelihood that gravity waves from the carbon-burning shell will dissipate in shocks at the base of the outer convective envelope, but might still mean that the weak waves from core helium burning survive that process.…”
Section: Shock Dissipationmentioning
confidence: 78%
“…This suggests that shocks will not necessarily form already at the base of the hydrogen envelope. According to Ro & Matzner (2017), shocks may form even more robustly than we have estimated here by examining the behavior of kξ. This will exacerbate the likelihood that gravity waves from the carbon-burning shell will dissipate in shocks at the base of the outer convective envelope, but might still mean that the weak waves from core helium burning survive that process.…”
Section: Shock Dissipationmentioning
confidence: 78%
“…However, one can show from linear theory that the power carried by the sound pulse is approximately conserved (Dewar 1970;Ro & Matzner 2017), such that the velocity immediately behind the sound pulse satisfies…”
Section: Physical Picture and Estimatesmentioning
confidence: 99%
“…The form of the wave pulse resembles a standard N-wave, with a forward shock front, rarefaction wave, and a reverse shock at the tail (Courant & Friedrichs 1948). Both the rarefaction wave and the tail, however, display more complicated behavior than for the strictly hydrodynamic N-wave (Ro & Matzner 2017), pointing to the unique behavior of MHD shocks and the possible influence of reconnection outflows on the tail. Fractional density change along the slow shock trajectory at time t = 6.0tN .…”
Section: Slow Shocks Along the Separatricesmentioning
confidence: 99%