2013
DOI: 10.1093/mnras/stt1392
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An analytic bolometric light curve model of interaction-powered supernovae and its application to Type IIn supernovae

Abstract: We present an analytic model for bolometric light curves which are powered by the interaction between supernova ejecta and a dense circumstellar medium. This model is aimed at modeling Type IIn supernovae to determine the properties of their supernova ejecta and circumstellar medium. Our model is not restricted to the case of steady mass loss and can be applied broadly. We only consider the case in which the optical depth of the unshocked circumstellar medium is not high enough to affect the light curves. We d… Show more

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Cited by 125 publications
(199 citation statements)
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“…Furthermore, in such a situation a bulk of the radiated energy is either in radio or X-rays, not in the optical wavelengths. Also, we neglect the radiation cooling feedback to hydrodynamics, motivated by previous studies where the adiabatic treatment provides a reasonable description of the shock wave dynamics for SNe IIn as calibrated by radiationhydrodynamic simulations (Moriya et al 2013. Fig.…”
Section: Calculation Methodsmentioning
confidence: 99%
“…Furthermore, in such a situation a bulk of the radiated energy is either in radio or X-rays, not in the optical wavelengths. Also, we neglect the radiation cooling feedback to hydrodynamics, motivated by previous studies where the adiabatic treatment provides a reasonable description of the shock wave dynamics for SNe IIn as calibrated by radiationhydrodynamic simulations (Moriya et al 2013. Fig.…”
Section: Calculation Methodsmentioning
confidence: 99%
“…Specifically, for an ejecta density ρ ejecta ∝ r −n (e.g., Matzner & McKee 1999) and a CSM density ρ CSM ∝ r −s , Moriya et al (2013) found that the bolometric luminosity decays as a power law as a function of time since explosion t ,…”
Section: Intrinsic Light Curvesmentioning
confidence: 99%
“…The observed light curves are determined by the morphology of the CSM and by the progenitor star (van Marle et al 2010). For example, the shape of the light curves of type IIn SNe depend on the initial radius of the star, the ejecta mass and the explosion energy of the SNe, and the density structures of the ejecta and CSM (van Marle et al 2010;Moriya et al 2013;Taddia et al 2015). The range of potential progenitors is large and may include any star with a significant pre-SN eruption, for example, red supergiants or luminous blue variables (LBVs) (Gall et al 2011;Stritzinger et al 2012;Van Dyk 2013).…”
Section: Introductionmentioning
confidence: 99%
“…We refer to Moriya et al (2013b) for further details. In this paper, we set n = 9 and δ = 0 to compare the model with that of van Veelen (2010) but the LC does not strongly depend on the choice of n and δ within the reasonable range (n 7-12 and δ 0-1).…”
Section: Light Curve Propertiesmentioning
confidence: 99%