Statistics – Computation
Scientific paper
Aug 1990
adsabs.harvard.edu/cgi-bin/nph-data_query?bibcode=1990apj...359..463c&link_type=abstract
Astrophysical Journal, Part 1 (ISSN 0004-637X), vol. 359, Aug. 20, 1990, p. 463-468.
Statistics
Computation
16
Acceleration (Physics), Computational Astrophysics, Shock Waves, Stellar Atmospheres, Supernovae, Astronomical Models, Perturbation Theory, Shock Fronts
Scientific paper
The stability of a self-similar solution for an accelerating shock wave in an exponential atmosphere is studied using a linearized, normal mode analysis. An eigenvalue is determined by passing the solution through a critical point in the postshock flow. While instability is present over a wide range of parameters, the growth rate of the instability is slow. The shock front must travel four scale heights for a doubling in magnitude of a linear perturbation under the most favorable conditions for growth. The instability is expected to operate in a similar way for other accelerating shock fronts in steep density gradients. Substantial initial peturbations are needed for significant effects; this may occur in type Ia SNe and in the SN giving rise to Cas A.
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