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The structure and evolution of stars Lecture14: Type Ia Supernovae The Extravagant Universe By R. Kirshner 1 Learning Outcomes In these final two lectures the student will learn about the following issues: What is a supernova Brief historical story of discovery of supernovae The difference between Type I and Type II supernovae The two physical mechanisms for producing supernovae The meaning of the terms core-collapse supernovae and thermonuclear supernovae What stars produce the typical Type II and Type Ia The best studied supernova - SN1987A Surveys of supernovae in the distant Universe - using Type Ia supernovae to measure the expansion of the Universe 2 1

Introduction and recap Recap previous lecture Supernovae split into Type I and Type II The Type II come from core-collapse of massive stars with hydrogen rich atmospheres. Neutron star formed - core bounce and neutrino driven outflow Neutrinos account for 99% of energy of event Typical Type II supernovae have plateau phases, then radioactive tail phase showing decay of 56 Co Type I SNe lack hydrogen Type Ia are quite different to all the other types 3 The observed types of supernovae Supernovae explosions classified into two types according to their observed properties. The two main types are Type I and Type II which are distinguished by the presence of hydrogen lines in the spectrum. No hydrogen Type I Si He He or Si Ia Ib Ic Hydrogen lines Type II Lightcurve and spectra properties II-P, II-L, IIn, IIb, II-p 4 2

Type Ia supernovae Type Ia supernovae are seen in galaxies with only older (>1Gyr) stellar populations e.g. elliptical galaxies. Hence they cannot be from the deaths of massive stars. They must come from low mass stars. Type Ib and Ic are seen only in starforming galaxies, with young stellar populations. Note that the classification scheme predates any physical understanding of the mechanism causing explosion - potentially confusing! SN1994D in NGC4526 with HST Lightcurves are distinctly different from Type II SNe. But the Type Ia form quite a homogeneous group of events. 5 Typical lightcurve for Type Ia SNe Peak magnitude Explosion: rise time ~ 18 days Initial decay rate is correlated with peak mag Tail phase 56 Co 56 Fe Composite lightcurve from three typical SNe Ia. SN2002er, SN1990N, SN1996X. All shifted to peak mag of SN2002er 6 3

The Phillips decline rate relation 7 Chandrasekhar mass WDs M Ch =1.46M Recall the Chandrasekhar mass is the maximum possible mass for a white dwarf star. An isolated WD cools off with measured relation and fades for rest of time. If we add mass to a WD to push it over M Ch then it will be come unstable. The mass comes from an accreting binary companion in a close interacting binary system. Once M Ch reached then e degeneracy pressure no longer enough to hold star up: C ignited under degenerate conditions - nuclear burning raises T but not P Thermonuclear runaway Incineration and complete destruction of star 8 4

Companion star expanding to fill its Roche Lobe WD with mass close to M Ch Roche lobe : region within which matter is gravitationally bound to the star. The Roche lobe of the primary and secondary meet at the Langrangian point. Matter can be transferred. Roche lobe is gravitational equipotential surface 9 Exceeding the Chandrasekhar mass There are three models for accreting the required matter - none of them are yet proven 1. WD + main-sequence star companion: slow accretion of mass from a binary companion on the main-sequence e.g. cataclysmic variable systems (M~1M and below). But observed accretion rate is slow, timescales possibly too long e.g. U Scorpii (recurrent nova) M WD =1.5±0.2M M MS =0.9±0.2M 2. WD + red giant: the initially more massive star becomes WD. The lower mass companion (~1-2M ) evolves into red giant. Mass transferred to WD. Such systems are well known to produce novae. But mass transfer must be at just the right rate. 3. WD+WD merger (double degenerates): merging of two WD in binary systems, We see WD binary systems. e.g KPD 1930+2752: M tot =1.47±0.01M : looses angular momentum by gravitational radiation, merges within 200 x 10 6 yrs 10 5

Nucleosynthesis in Type Ia SNe Evidence for nuclear burning 1. At peak we see O, Mg, Si, S, Ca. Rapid fusion of C and O 12 C + 12 C 24 Mg + γ 16 O + 16 O 32 S + γ 28 Si + α 24 Mg + 2α 2. Later spectrum dominated by iron and other heavier elements (as in massive star burning, on explosive timescale) 3. Inner parts of ejected matter form Fe-group, outer parts from C+O burning which only reaches Mg, Si, S, Ca. 4. Denser regions burn all way to Fe-group, outer parts only to lighter elements. Computational simulations reproduce this pattern with exploding CO WD. 11 Late-time lightcurve and 56 Ni production As in Type II explosions But main product is 56 Ni rather than Fe Timescale too short for β-decays to occur to change ratio of p/n Fuel (e.g. 28 Si) has Z/A=1/2 product must have Z/A=1/2 56 Ni has Z/A=1/2 but 56 Fe=26/56<1/2 SN1987A: M( 56 Ni)= 0.075M Typical M( 56 Ni) for SNe Ia ~ 0.7-1M 12 6

Observed SN rates Standard results over all galaxy types: Recent results as a function of galaxy type: spirals and irregular are high starformation rate galaxies Ia Ib/c II All SN rate in SNu 0.2 0.08 0.40 0.68 1SNu= 1 SN (100yr) -1 (10 10 L B ) -1 ellipticals spirals irregulars 13 Observed SN rates So in surveys of fixed areas of sky, why do we see many more SNe Ia than II? See Assignment 2 for calculation of rates within a magnitude limited area. 14 7

Using standard candles for cosmology What is a standard candle and how is it used to determine distance? A standard candle is an object whose luminosity can be determined without knowledge of its distance. We can therefore determine the distance to standard candle by measuring its apparent brightness and applying the luminosity-distance formula Phillips relation means type Ia SNe are calibratable standard candles. Supernova Cosmology Project and High-Z Team: Competing teams working on using Ia SNe in medium redshift Universe to measure expansion. 15 Hubble s original Hubble diagram First determination of the Hubble Constant: H 0 ~500 kms -1 Mpc -1 16 8

Today s best Hubble diagram H 0 =72 ± 7 kms -1 Mpc -1 Hubble s galaxies As we get further away, we now plot redshift rather than velocity. Note: The Cosmological Redshift is a redshift caused by the expansion of space 17 Images from HST of distant SNe: Fading of SN1999cy 18 9

High Z team example data Sample lightcurves and spectra 19 What does expansion look like at high z? If matter density of the Universe Ω=0 Universe will expand at current rate, constantly forever. If Ω M =1.0 then there is enough matter to slow and halt expansion These projects thought they would measure the slowing down of the Universe due to influence of dark matter - big surprise! 20 10

The Accelerating Universe The distances to supernovae in the redshift range 0.1 < z < 1.0 Typical dispersion in SNe Ia mags: σ Ia ~0.2 mag. Need to discriminate by 0.2 mag! Implies large numbers of objects required, take medians Approx lookback time: 0.1t H 0.5 t H 0.65 th 21 Dark energy? Now two other pieces of evidence for the model of Ω Λ =0.7, Ω M =0.3 Cosmic microwave background - measured by WMAP (Wilkinson Microwave Anisotropy probe) The total mass measured in Clusters of galaxies (I.e. visible + dark matter). Current summary of Universe contents: 73% dark energy 23% dark matter 4% normal baryons Type Ia SNe from Chandrasekhar mass WDs crucial to understanding Universe. 22 11

Summary of supernovae lectures Type II SNe: understand the broad outline of evolution of massive star to form Fe collapsing cores. Current difficulty in understanding how collapse produces explosion Type Ia: unanimous agreement amongst theorists that they are thermonuclear explosions in WD. But what are the progenitor systems? How does the WD accrete at the right rate? Thermonuclear SNe come from WDs pushed over M Ch Very homogeneous in their properties Lightcurve is powered by 56 Ni at all stages, unlike type II-P Can be used as calibratable standard candles in the medium redshift Universe Were the first evidence of the existence of dark energy Now a concordance is emerging in the estimation of cosmological parameters 23 12