2017
DOI: 10.3847/1538-4357/aa9334
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The Magnetar Model for Type I Superluminous Supernovae. I. Bayesian Analysis of the Full Multicolor Light-curve Sample with MOSFiT

Abstract: We use the new Modular Open Source Fitter for Transients (MOSFiT) to model 38 hydrogen-poor superluminous supernovae (SLSNe). We fit their multicolour light curves with a magnetar spin-down model and present the posterior distributions of magnetar and ejecta parameters. The colour evolution of all SLSNe can be well matched with a simple absorbed blackbody. We find the following medians (1σ ranges) for the key parameters: spin period 2.4 ms (1.2-4 ms); magnetic field 0.8 × 10 14 G (0.2-1.8 ×10 14 G); ejecta mas… Show more

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Cited by 243 publications
(490 citation statements)
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References 126 publications
(210 reference statements)
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“…Although PS1-12bqf has a lower luminosity than most H-poor SLSNe, the fact that it can be well fit with a magnetar should not be surprising: magnetar models have a large parameter space and can naturally produce light curves with a range of luminosities. We note that the values we derive for PS1-12bqf are within the distribution of parameters found by Nicholl et al (2017b) and similar to what they derive for the SLSNe PTF10hgi and LSQ14mo. Our code is not set up to do a full parameter exploration and calculate confidence intervals; we refer the reader to recent Markov Chain Monte Carlo (MCMC) efforts to model H-poor SLSNe for typical parameter ranges (Guillochon et al 2017;Liu et al 2017a;Nicholl et al 2017b).…”
Section: Ps1-12bqfsupporting
confidence: 89%
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“…Although PS1-12bqf has a lower luminosity than most H-poor SLSNe, the fact that it can be well fit with a magnetar should not be surprising: magnetar models have a large parameter space and can naturally produce light curves with a range of luminosities. We note that the values we derive for PS1-12bqf are within the distribution of parameters found by Nicholl et al (2017b) and similar to what they derive for the SLSNe PTF10hgi and LSQ14mo. Our code is not set up to do a full parameter exploration and calculate confidence intervals; we refer the reader to recent Markov Chain Monte Carlo (MCMC) efforts to model H-poor SLSNe for typical parameter ranges (Guillochon et al 2017;Liu et al 2017a;Nicholl et al 2017b).…”
Section: Ps1-12bqfsupporting
confidence: 89%
“…We note that the values we derive for PS1-12bqf are within the distribution of parameters found by Nicholl et al (2017b) and similar to what they derive for the SLSNe PTF10hgi and LSQ14mo. Our code is not set up to do a full parameter exploration and calculate confidence intervals; we refer the reader to recent Markov Chain Monte Carlo (MCMC) efforts to model H-poor SLSNe for typical parameter ranges (Guillochon et al 2017;Liu et al 2017a;Nicholl et al 2017b). Such MCMC efforts are also better suited to explore degeneracies and covariances between the different parameters.…”
Section: Ps1-12bqfsupporting
confidence: 89%
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