hydrodynamical models of type ii-p supernova light curves · snii-p light curve – p.2/??...
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Hydrodynamical Models of Type II-PSupernova Light Curves
Melina Cecilia Bersten
Universidad de Chile
SNII-P Light Curve – p.1/??
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Type II-P SupernovaeObservation
Spectroscopy: prominent P-Cygni Balmer lines
Photometry: long plateau phase (L ∼ const. for ∼100 days)
Spectropolarimetric: explosion approximately spherical
Courtesy CSPSNII-P Light Curve – p.2/??
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Type II-P SupernovaeObservation
Spectroscopy: prominent P-Cygni Balmer lines
Photometry: long plateau phase (L ∼ const. for ∼100 days)
Spectropolarimetric: explosion approximately spherical
Most common type of SN
Theory
Core-collapse supernovae
Progenitor (MZAMS : 8 − 25M⊙): Red supergiant structure with H-richenvelope
Compact remnant left after the explosion
SNII-P Light Curve – p.2/??
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Motivations
Availability of a large database of high quality data ofSN II-P from ongoing surveys such as the CSP
SNII-P Light Curve – p.3/??
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Sample of supernovae∼ 33 nearby SNe II-P: Calán/Tololo, SOIRS and CATS(1986-2003 )
High-quality, well-sampled BV RI light curves and spectra
The CSP is providing even more objects (∼ 80 SNe II-P)
SNII-P Light Curve – p.4/??
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Motivations
Availability of a large database of high quality data ofSN II-P from ongoing surveys such as the CSP
Better knowledge of physical parameters of SN II-P
SNII-P Light Curve – p.5/??
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Motivations
Availability of a large database of high quality data ofSN II-P from ongoing surveys such as the CSP
Better knowledge of physical parameters of SN II-P
⇓
Determine Eexp, Mej , R0 and MNi by comparing hydrodynamical modelswith observations
SNII-P Light Curve – p.5/??
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Motivations
Availability of a large database of high quality data ofSN II-P from ongoing surveys such as the CSP
Better knowledge of physical parameters of SN II-P
⇓
Determine Eexp, Mej , R0 and MNi by comparing hydrodynamical modelswith observations
⇓
(1) Data: bolometric correction =⇒ bolometric light curve (LC) from BVIphotometry
(2) Model: hydrodynamical code =⇒ theoretical bolometric LC
SNII-P Light Curve – p.5/??
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(1) Bolometric CorrectionBC = mbol − [V − AV ], rms = 0.11 mag
Bersten & Hamuy (2009)
SNII-P Light Curve – p.6/??
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Bolometric Luminosity Range
SN 1999em
SN 2005cs
SN 2003hg
SN 1999br
SN 1992ba
For our SN sample:
Bolometric luminosity fromBC vs. B − V
Origin of time at midpointbetween plateau andradioactive tail
∼1 dex range in plateauluminosity
SNII-P Light Curve – p.7/??
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Plateau Lengths
SN 1999em
SN 1992ba
SN 2003hn
SN 1999gi
⇓Plateau durations between 75 and 120 days
SNII-P Light Curve – p.8/??
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(2) Code
Numerical integration of the hydrodynamic equations + radiativetransfer under some assumptions:
Spherically symmetric explosion =⇒ One-dimensional code
Diffusion approximation with flux-limited prescription
Computation of shock wave using an artificial viscosity term
Explosion simulated by a sudden release of energy near the core
Energy released by radioactive decay included using gray transferfor gamma-rays
Double Polytropic as initial model
SNII-P Light Curve – p.9/??
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Before breakoutModel with E = 1.3 foes, R0 = 800 R⊙, M0 = 19 M⊙
Velocity profiles at different times
SNII-P Light Curve – p.10/??
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Theoretical Bolometric LCModel with E = 1.3 foes, R0 = 800 R⊙, M0 = 19 M⊙
Evolutionary phases
SNII-P Light Curve – p.11/??
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After breakoutModel with E = 1.3 foes, R0 = 800 R⊙, M0 = 19 M⊙
Profiles of the fraction of ionized Hydrogen
SNII-P Light Curve – p.12/??
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After breakoutModel with E = 1.3 foes, R0 = 800 R⊙, M0 = 19 M⊙
Temperature profiles
SNII-P Light Curve – p.12/??
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Variation of Parameters
SNII-P Light Curve – p.13/??
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Variation of ParametersLight curves for different energies
SNII-P Light Curve – p.13/??
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Variation of ParametersLight curves for different radii
SNII-P Light Curve – p.13/??
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Variation of ParametersLight curves for different masses
SNII-P Light Curve – p.13/??
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Variation of ParametersLight curves for different 56Ni mass
SNII-P Light Curve – p.13/??
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Model vs. ObservationSN 1999em
SNII-P Light Curve – p.14/??
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Model vs. ObservationSN 1987A
SNII-P Light Curve – p.15/??
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SummaryWe developed a hydrodynamical code to obtain bolometric light curvesof SNe II-P which is working satisfactorily
We obtained model fits for SN 1987A and SN 1999em. The resultingphysical parameters are consistent with the literature
We are currently deriving physical parameters for 33 SNe II-P
We derived reliable calibrations for BC’s applicable to SNe II-P withtypical scatter of ∼0.1 mag
We calculated bolometric light curves for a sample of 33 SNe II-P
1 dex of differences in plateau luminosities
Plateau durations ranged between 75–120 days
SNII-P Light Curve – p.16/??
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Before breakoutModel with E = 1.3 foes, R0 = 800 R⊙, M0 = 19 M⊙
Density profiles at different times
SNII-P Light Curve – p.17/??