2004
DOI: 10.1007/978-0-306-48599-2_3
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Explosion Mechanisms of Massive Stars

Abstract: One of the central problems in supernova theory is the question how massive stars explode. Understanding the physical processes that drive the explosion is crucial for linking the stellar progenitors to the final remnants and for predicting observable properties like explosion energies, neutron star and black hole masses, nucleosynthetic yields, explosion anisotropies, and pulsar kicks. In this article we review different suggestions for the explosion mechanism and discuss the constraints that can or cannot be… Show more

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Cited by 24 publications
(29 citation statements)
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References 92 publications
(106 reference statements)
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“…Its action can clearly be seen in particular if neutrino heating is too weak to drive strong postshock convection. In agreement with the adiabatic models of Foglizzo (2001Foglizzo ( , 2002 and Blondin et al (2003), Scheck et al (2004) find highest growth rates for low (l = 1, 2) modes, which produce large, global asymmetries of the supernova explosion and might explain the observed pulsar kick velocities and grossly asymmetric distribution of elements seen in supernova remnants like Cassiopeia A (see Janka et al 2005c).…”
Section: Introductionsupporting
confidence: 77%
“…Its action can clearly be seen in particular if neutrino heating is too weak to drive strong postshock convection. In agreement with the adiabatic models of Foglizzo (2001Foglizzo ( , 2002 and Blondin et al (2003), Scheck et al (2004) find highest growth rates for low (l = 1, 2) modes, which produce large, global asymmetries of the supernova explosion and might explain the observed pulsar kick velocities and grossly asymmetric distribution of elements seen in supernova remnants like Cassiopeia A (see Janka et al 2005c).…”
Section: Introductionsupporting
confidence: 77%
“…This effect expands the shock, increases the gain layer and, again, can enhance the efficiency of neutrino-energy deposition ) even when convection is weak or its growth is suppressed because of a small shock-stagnation radius and correspondingly fast infall velocities in the gain layer (Foglizzo, Scheck, & Janka 2006;Scheck et al 2008). This nonradial instability was first observed in 2D simulations with a full 180 • grid Mezzacappa et al 1998;Janka et al 2003Janka et al , 2004, but not immediately recognized as a new effect beyond large-scale convection. It was unambiguously identified in 2D hydrodynamical simulations of idealized, adiabatic (and thus non-convective) postshock accretion flows (Blondin, Mezzacappa, & DeMarino 2003).…”
Section: Introductionmentioning
confidence: 94%
“…35,36) These simulations predict less average-energy differences between flavors compared to those of the Livermore group: E x =E e $ 1:4, 35) 1.7, 36) E x =E " e e $ 1:1, 35) 1.3, 36) where E e ; E " e e , and E x are the average energies of e ; " e , and x , respectively. To see the effect of the uncertainties in the temperature differences on our analysis, we perform similar analyses varying x temperature as stated below and fixing e and " e temperatures.…”
Section: Uncertainty In Temperature Differenciesmentioning
confidence: 96%