2005
DOI: 10.1086/428496
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Effects of Rotation on the Revival of a Stalled Shock in Supernova Explosions

Abstract: In order to infer the effects of rotation on the revival of a stalled shock in supernova explosions, we investigate steady accretion flows with a standing shock. We first obtain a series of solutions for equations describing nonrotating, spherically symmetric flows and confirm the results of preceding papers, that for a given mass accretion rate, there is a critical luminosity of irradiating neutrinos above which there exists no steady solution. Below the critical value, we find two branches of solutions; one … Show more

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Cited by 75 publications
(173 citation statements)
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“…Rotation turns out to be helpful, but to a much lesser extent than estimated by Yamasaki & Yamada (2005). Certainly, the shock radius is significantly larger than in the non-rotating models of the 15 M star (Fig.…”
Section: A Simulation With Rotationmentioning
confidence: 74%
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“…Rotation turns out to be helpful, but to a much lesser extent than estimated by Yamasaki & Yamada (2005). Certainly, the shock radius is significantly larger than in the non-rotating models of the 15 M star (Fig.…”
Section: A Simulation With Rotationmentioning
confidence: 74%
“…This corresponds to a rotation period of 10 s and is therefore only slightly faster than the rotation considered in Model s15_64_r (where the initial spin period is 12 s in the iron core). Yamasaki & Yamada (2005) found a sizable reduction by 25% of the "critical neutrino luminosity" for starting a neutrino-driven explosion at a mass accretion rate of about 1 M s −1 or lower. The effects of rotation are, however, diverse and modify the structure of the collapsing star, the convection in the core, the gas motion behind the shock, and the radius and neutrino emission of the forming neutron star.…”
Section: A Simulation With Rotationmentioning
confidence: 96%
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“…[6] with neutrino luminosity of 3.0 × 10 52 erg/s. The steady state solutions obtained by [11] for a fixed density at the inner boundary, ρ in = 10 11 g cm −3 , and an accretion rate of 1 M s −1 are utilized. To induce the non-spherical instability, we have added = 1 velocity perturbations of 1% to the initial state mentioned above.…”
Section: Numerical Methods For Standing Accretion Shockmentioning
confidence: 99%