measuring the cosmological parameters with gamma-ray bursts

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Measuring the cosmological parameters with Gamma-Ray Bursts Massimo Della Valle European Southern Observatory (ESO-Munchen) ICRANet (Pescara) INAF-Osservatorio Astronomico di Capodimonte (Napoli)

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Measuring the cosmological parameters with Gamma-Ray Bursts. Massimo Della Valle European Southern Observatory (ESO-Munchen) ICRANet (Pescara) INAF-Osservatorio Astronomico di Capodimonte (Napoli). Outline. The measurements of W m and W L with SNe-Ia - PowerPoint PPT Presentation

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Page 1: Measuring the cosmological parameters  with Gamma-Ray Bursts

Measuring the cosmological

parameters with Gamma-Ray Bursts

Massimo Della ValleEuropean Southern Observatory (ESO-Munchen)

ICRANet (Pescara)INAF-Osservatorio Astronomico di Capodimonte (Napoli)

Page 2: Measuring the cosmological parameters  with Gamma-Ray Bursts

Outline

• The measurements of m and with

SNe-Ia

• A short discussion of the Supernova systematics: the need of an independent measurement of m and

• Our measurements of m obtained via Epeak-Eiso (“Amati”) relationship.

Amati, Guidorzi, Frontera, Landi, Finelli and Montanari

Ferrara University

Page 3: Measuring the cosmological parameters  with Gamma-Ray Bursts

Measuring the cosmological parameters means to study the expansion rate of the Universe, and this is a (relatively) easy task

All it takes is to measure velocities and

distances for a class of cosmological

objects and to plot one vs. the other….

Page 4: Measuring the cosmological parameters  with Gamma-Ray Bursts

The Hubble Diagram

5log5 DMmin the low red-shift limit(v=HoxD)

MHczm o log525log5

Hubble &

Humason

1931

Page 5: Measuring the cosmological parameters  with Gamma-Ray Bursts

AKzDMm ML 25)];;(log[5

The Hubble Diagram at high z

For an object of known absolute magnitude M, the measurement of the apparent magnitude m at a given z is sensitive to the universal parameters, through the luminosity distance:

Page 6: Measuring the cosmological parameters  with Gamma-Ray Bursts

z

MoL dzzzkkSkHczD0

5.0325.05.0 ''11|| ||1

sin(x) if k<0

x if k=0

sinh(x)if k>0

S(x)=

Mk 1

2

Moq

Page 7: Measuring the cosmological parameters  with Gamma-Ray Bursts

Standard Candles

A population of unevolving sources, having a fixed intrinsic luminosity at

all redshifts

AKzDMm ML 25)];;(log[5

Page 8: Measuring the cosmological parameters  with Gamma-Ray Bursts

The problem is to find a class of objects as bright as galaxies (to be detected up to cosmological distances) but which does not evolve

Page 9: Measuring the cosmological parameters  with Gamma-Ray Bursts

Pioneering Hubble diagrams (Sandage et al. 1976) provided formal values of qo=10.5 (cfr. ~ -0.5). These measurements (based on galaxies luminosity) cannot be trusted because of the stellar population evolution and merging.

The evolution destroys the concept of standard candle (which is independent of age)

Page 10: Measuring the cosmological parameters  with Gamma-Ray Bursts

In the last decade several pieces of observations converged to identify this class of very bright and no-evolving objects with

Supernovae

Page 11: Measuring the cosmological parameters  with Gamma-Ray Bursts

Supernova Classification

Thermonuclearexplosion ofwhite dwarfs

SNe

Core collapse of massive single stars

II

Ib (strong He)

I

IIl, IIn (Balmer emission)

IIp (P-Cygni), IIb

Ia (strong Si)

H

No H

Ic (weak He)

Core collapse of massive stars (likely) in binary systemsHigh KE=HNe

Page 12: Measuring the cosmological parameters  with Gamma-Ray Bursts

The commonly accepted idea is that SNe-Ia are the thermonuclear disruption of C-O WDs (3-8M) in binary systems.

Are they standard candles ?

Page 13: Measuring the cosmological parameters  with Gamma-Ray Bursts

13

SN (Ia) Diversity from Observations

SNe-Ia have been believed, in the past to form an “homogeneous” class of objetcs. Both photometrically (~0.3 mag at max) than spectroscopically (similar SED at the same stages)

Barbon,Ciatti & Rosino 1974

Filippenko 1997

Page 14: Measuring the cosmological parameters  with Gamma-Ray Bursts

Cappellaro et al. 1997

Page 15: Measuring the cosmological parameters  with Gamma-Ray Bursts
Page 16: Measuring the cosmological parameters  with Gamma-Ray Bursts

Cappellaro et al. 1997

bmaM dB 15

Page 17: Measuring the cosmological parameters  with Gamma-Ray Bursts

Type Ia Supernovae as Standard Candles

After correction for light-curve shape, supernovae become “calibrated” candles with ~0.15 magnitude dispersion.

bmaM dB 15

Page 18: Measuring the cosmological parameters  with Gamma-Ray Bursts

(1998)

Perlmutter et al. 1997

Perlmutter et al. 1998

Riess at al. 1998

Schmidt et al. 1998

Perlmutter et al. 1999

Riess et al. 2001

Tonry et al. 2003

Knopp et al. 2003

Riess et al. 2004

Astier et al. 2006

……..and more

Page 19: Measuring the cosmological parameters  with Gamma-Ray Bursts

Perlmutter et al. (1998)

m=0.6±0.2

Page 20: Measuring the cosmological parameters  with Gamma-Ray Bursts

1999

Perlmutter et al. (1999)

m~ 0.28; ~ 0.72

Page 21: Measuring the cosmological parameters  with Gamma-Ray Bursts

Riess 2004

m~ 0.29; ~ 0.71

Page 22: Measuring the cosmological parameters  with Gamma-Ray Bursts

The two teams consistently found that SNIa at redshifts z ~ 0.5 appear dimmer than expected by ~0.25 magnitudes. z ~ 0.5 is the transition epoch between acceleration and deceleration.This suggests (after assuming a flat universe) that the expansion of the Universe is accelerating, propelled by “dark energy”, with

~ 0.71 and M ~ 0.29.

Once we combine SN data with external flat-Universe constraints (WMAP), we find w= -1.02(w <- 0.76 at the 95% confidence level)and w’=0, both implies DE=cosmological constant.

M

Riess et al. 2004

Conclusions from SNe

Page 23: Measuring the cosmological parameters  with Gamma-Ray Bursts

SN Chinks: Systematics

The cosmological interpretation rely on the lack of evolutionary effects on progenitors of type Ia SNe.

Page 24: Measuring the cosmological parameters  with Gamma-Ray Bursts

Two populations: 50% prompt + 50% exp

“prompt” “tardy”

Della Valle et al. 2005

Mannucci et al. 2005

Mannucci et al. 2006;

Sullivan et al. 2006

Aubourg et al. 2007

Page 25: Measuring the cosmological parameters  with Gamma-Ray Bursts

Phillips’s relationship is calibrated on the “tardy” component luminosity-decline rate relation might change with redshift??? Metallicity? (Nomoto et al. 2003

Dominguez et al. 2005)

bmaM dB 15

Page 26: Measuring the cosmological parameters  with Gamma-Ray Bursts

bmaM dB 15

Page 27: Measuring the cosmological parameters  with Gamma-Ray Bursts

Two scenarios for type Ia• Double degenarate: where two C-O WDs in

a binary systems make coalescence as result of the lost of orbital energy for GWs

(Webbink 1984; Iben & Tutukov 1984)

• Single Degenerate (Whelan & Iben 1973, Nomoto

1982) Cataclysmic-like systems: RNe (WD+giant, WD+He)

Symbiotic systems (WD+Mira or red giant)

Supersoft X-ray Sources (WD+MS star)

Both explosive channels are at play?

maybe at different redshifts?

Page 28: Measuring the cosmological parameters  with Gamma-Ray Bursts

• Extinction factor: AB =RB x E(B-V) for SNe-Ia in many cases RB 2-3 (Capaccioli et al. 1990, Della Valle & Panagia 1992, Phillips et al. 1999, Altavilla et al. 2004, Elias-Rosa et al. 2006, Wang et al. 2006)

more important at high-z

AKzDMm ML 25)];;(log[5

Page 29: Measuring the cosmological parameters  with Gamma-Ray Bursts

Is evolution or dust problem?

Leibundgut 2001

Page 30: Measuring the cosmological parameters  with Gamma-Ray Bursts

Origin of (possible) Supernova systematics

1. unknown explosion mechanism (z?)2. unknown progenitor systems (z?)3. light curve shape correction methods for the

luminosity normalisation may depend on z4. signatures of evolution in the colours? (z?)5. anomalous reddening law6. contaminations of the Hubble Diagram by no-standard SNe-Ia and/or bright SNe-Ibc (e.g.

HNe)

Page 31: Measuring the cosmological parameters  with Gamma-Ray Bursts

Tonry et al. 2003

Supernova cosmology

Wood-vasey 2006

Page 32: Measuring the cosmological parameters  with Gamma-Ray Bursts

If the “offset from the truth” is just 0.1 mag….

Page 33: Measuring the cosmological parameters  with Gamma-Ray Bursts

We need to carry out an independent measurement of m and the Hubble diagram for type Ia SNe is significantly affected by systematics

GRBs allow us today to change the “experimental methodology” and provide an independent measurement of the cosmological parameters

Page 34: Measuring the cosmological parameters  with Gamma-Ray Bursts

Scie

nce w

ith

S

cie

nce w

ith

ELTs

ELTs

Page 35: Measuring the cosmological parameters  with Gamma-Ray Bursts

GRBs Strengths

• GRBs are extremely bright detectable out of cosmological distances (z=6.3 Kuwai et

al. 2005, Tagliaferri et al. 2005) interesting objects for cosmology

• SNe-Ia are currently observed at z<1.7. Then GRBs appear to be (in principle) the only class of objects capable to study the evolution of the dark energy from the beginning (say from z~7-8)

• No correction for reddening

Page 36: Measuring the cosmological parameters  with Gamma-Ray Bursts

GRBs Chinks

• GRBs are not “genuine” standard candles E=1048-54erg (however also SNe-Ia need to be standardize)

• GRBs cannot be calibrated in the local universe (too few and the only ones observed are peculiar/sub-energetic)

Page 37: Measuring the cosmological parameters  with Gamma-Ray Bursts

In spite of these “drawbacks”, several attempts for standardizing GRBs with 3- or multi-parameters spectrum-energy correlations have been carried out

Ghirlanda et al. (2004), Firmani et al. (2006), Schaefer (2007)

They are (at least partially) model dependent. in the Ghirlanda relationship the third parameter, tbreak is assumed to be the signature of beaming for the GRB ejecta. This should be a common feature observable in all GRBs, but this is not true….

Page 38: Measuring the cosmological parameters  with Gamma-Ray Bursts

lack of jet breaks in several Swift X-ray afterglow light curves, in some cases, evidence of achromatic break

challenging evidences for Jet interpretation of break in afterglow light curves or due to present inadequate sampling of optical light curves w/r to X-ray ones and to lack of satisfactory modeling of jets ?

Ep,i-E correlation need to clarify and understand the problem lack of chromatic breaks and possible outliers

GRB 061007, Mundell et al. Schady et al.

GRB 050416a

Page 39: Measuring the cosmological parameters  with Gamma-Ray Bursts

Very recently (Kodama et al., 2008; Liang et al., 2008) have calibrated the GRB spectrum—energy correlation at z < 1.7 by using SNe-Ia and they have obtained significant constraints on both M and (very similar to those obtained via SNe-Ia).

With this method GRBs are not indipendent cosmological rulers! In these works the basic assumption is that SNe-Ia are all the same at all z (which is just the point that one needs to verify!!! ).

Page 40: Measuring the cosmological parameters  with Gamma-Ray Bursts

“Crisis” of 3-parameters spectrum-energy correlations

Recent debate on Swift outliers to the Ep-E correlation (including both GRB with no break and a few GRB with chromatic break)

Recent evidence that the dispersion of the Lp-Ep-T0.45 correlation is significantly higher than thought before and comparable to the Ep,i-Eiso corr.

Campana et al. 2007 Rossi et al. 2008

Page 41: Measuring the cosmological parameters  with Gamma-Ray Bursts

Using the Ep,i-Eiso (Amati) correlation for cosmology

It is based on only 2 observables much higher number of GRB that can be used

Amati et al. 2008

70 GRB

Page 42: Measuring the cosmological parameters  with Gamma-Ray Bursts

GRB F spectra typically show a peak at photon energy Ep

for GRB with known redshift it is possible to estimate the cosmological rest frame peak energy Ep,i and the radiated energy assuming isotropic emission, Eiso

““Standardizing” GRB with spectrum-energy Standardizing” GRB with spectrum-energy correlationscorrelations

log(Ep,i )= 2.52 ,

= 0.43log(Eiso)= 1.0 ,

= 0.9

GRB Peak Energy

Characteristic energy of

most emitted photons

AKzDMm ML 25)];;(log[5

Page 43: Measuring the cosmological parameters  with Gamma-Ray Bursts

Using the Ep,i-Eiso correlation for cosmology

We find clear evidence that the observed scatter of the Ep,i-Eiso correlation

depends on the choice of cosmological parameters used to compute Eiso

In other words the observed dispersion is sensitive at varying the values of the

cosmological parameters

Amati et al. 2008

Simple PL fit70 GRB

Best fit M ~ 0.15Best fit M ~ 0.25

Maximum likelihood

Page 44: Measuring the cosmological parameters  with Gamma-Ray Bursts

i) Our analysis constrains M to 0.02-0.68 (90%).

ii) The current GRB sample provides weaker constraints on m than SNe-Ia. Nevertheless present and future GRB experiments (e.g., Swift, Konus_WIND, AGILE, GLAST, SVOM) are expected to make GRBs capable to measure (independently) m with an uncertainty similar to that provided by the current samples of SNe-Ia

Amati et al. 2008

70 REAL 70 REAL + 150 SIM.

Conclusions I

Page 45: Measuring the cosmological parameters  with Gamma-Ray Bursts

iii) for a flat universe (M = 1 excluded at 99.9% c.l.)

iv) Our approach does not make any assumption on the Ep-Eiso correlation and does not use any other calibrators to set the zero point of the relation, so it is free from “circular” arguments, our finding provides an independent evidence for the existence of a repulsive energy component (dark energy) which accounts for a large fraction of the energy density of the universe (see Amati et al. 2008 for more)

v) Releasing the assumption of a flat universe, we still find evidence for a low value of M (<0.50 at 68%) and ~ 1.05

vi) Significant constraints on the evolution of the dark energy with z are expected from both sample enrichment and z extension due to present and future GRB experiments

Conclusions II