X-ray (and multiwavelength) surveys Fabrizio Fiore.
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Transcript of X-ray (and multiwavelength) surveys Fabrizio Fiore.
![Page 1: X-ray (and multiwavelength) surveys Fabrizio Fiore.](https://reader036.fdocuments.us/reader036/viewer/2022062305/56649e695503460f94b665cb/html5/thumbnails/1.jpg)
X-ray (and multiwavelength) surveys
X-ray (and multiwavelength) surveys
Fabrizio FioreFabrizio Fiore
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Table of contentTable of content
A historical perspective Tools for the interpretation of survey data
Number counts Luminosity functions
Main current X-ray surveys What next
A historical perspective Tools for the interpretation of survey data
Number counts Luminosity functions
Main current X-ray surveys What next
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A historical perspectiveA historical perspective First survey of cosmological objects:
radio galaxies and radio loud AGN The discovery of the Cosmic X-ray
Background The first imaging of the sources making
the CXB The resolution of the CXB What next?
First survey of cosmological objects: radio galaxies and radio loud AGN
The discovery of the Cosmic X-ray Background
The first imaging of the sources making the CXB
The resolution of the CXB What next?
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Radio sources number counts
First results from Cambridge surveys during the 50’: RyleNumber counts steeper than expected from Euclidean universe
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Number countsFlux limited sample: all sources in a given region of the sky with flux > thansome detection limit Flim.
• Consider a population of objects with the same L • Assume Euclidean space
€
n(r) = space density; dN(r) = n(r)dV = n(r)r2drdΩ total number of sources
dN(r)
dΩ= n(r)r2dr surface density; F =
L
4πr2 Flux; F > Flim rmax =
L
4πFlim
⎛
⎝ ⎜
⎞
⎠ ⎟
1/ 2
N(Flim) =dN
dΩ∫ F > Flim( ) =
dN
dΩ∫ r < rmax( ) n(r)r2dr
0
rmax
∫
Total number of sources per unit solid angle (cumulative distribution)
Uniform density of objects ⇒ n(r) = n0
N(Flim ) = n0
rmax3
3=
n0
3
L
4πFlim
⎛
⎝ ⎜
⎞
⎠ ⎟
3 / 2
log N(Flim )( ) = logn0L
3 / 2
3 4π( )3 / 2
⎛
⎝ ⎜ ⎜
⎞
⎠ ⎟ ⎟−
3
2log Flim( ) ⇒ α = −1.5
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Number counts
Test of evolution of a source population (e.g. radio sources). Distances of individual sources are not required, just fluxes or magnitudes: the number of objects increases by a factor of 100.6=4 with each magnitude.So, for a constant space density, 80% of the sample will be within 1 mag from the survey detection limit.
( ) ( )
( ) m. N(m)mF
m . -F F.m
60log 6.0log2
3
40log so log52
lim
limlim
∝⇒=−
∝−∝
If the sources have some distribution in L:
€
n(r,L)drdL = n(r)Φ(L)drdL
Φ(L)dL ≡ Luminosity Function
N(r) = n(r,L)r 2drdL =0
rmax(L)
∫∫ n0
34πFlim( )
−3/ 2L3/ 2∫ Φ(L)dL
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Problems with the derivation of the number counts
• Completeness of the samples.
• Eddington bias: random error on mag measurements can alter the number counts. Since the logN-logFlim are steep, there are more sources at faint fluxes, so random errors tend to increase the differential number counts. If the tipical error is of 0.3 mag near the flux limit, than the correction is 15%.
• Variability.
• Internal absorption affects “color” selection.
• SED, ‘K-correction’, redshift dependence of the flux (magnitude).
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Galaxy number counts
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Optically selected AGN number counts
z<2.2B=22.5 100 deg-2
B=19.5 10 deg-2
z>2.2B=22.5 50 deg-2
B=19.5 1 deg-2
B-R=0.5
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X-ray AGN number counts
<X/O> OUV sel. AGN=0.3
R=22 ==> 310-15 1000deg-2 R=19 ==> 510-14 25deg-2
The surface density of X-ray selected AGNis 2-10 times higher than OUV selected AGN
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The cosmic backgrounds energy densities
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The Cosmic X-ray BackgroundThe Cosmic X-ray BackgroundGiacconi (and collaborators) program:1962 sounding rocket1970 Uhuru1978 HEAO11978 Einstein1999 Chandra!
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The Cosmic X-ray BackgroundThe Cosmic X-ray Background The CXB energy density: Collimated instruments:
1978 HEAO1 2006 BeppoSAX PDS 2006 Integral 2008 Swift BAT
Focusing instruments: 1980 Einstein 0.3-3.5 keV 1990 Rosat 0.5-2 keV 1996 ASCA 2-10 keV 1998 BeppoSAX 2-10 keV 2000 RXTE 3-20 keV 2002 XMM 0.5-10 keV 2002 Chandra 0.5-10 keV 2012 NuSTAR 6-100 keV 2014 Simbol-X 1-100 keV 2014 NeXT 1-100 keV 2012 eROSITA 0.5-10 keV 2020 IXO 0.5-40 keV
The CXB energy density: Collimated instruments:
1978 HEAO1 2006 BeppoSAX PDS 2006 Integral 2008 Swift BAT
Focusing instruments: 1980 Einstein 0.3-3.5 keV 1990 Rosat 0.5-2 keV 1996 ASCA 2-10 keV 1998 BeppoSAX 2-10 keV 2000 RXTE 3-20 keV 2002 XMM 0.5-10 keV 2002 Chandra 0.5-10 keV 2012 NuSTAR 6-100 keV 2014 Simbol-X 1-100 keV 2014 NeXT 1-100 keV 2012 eROSITA 0.5-10 keV 2020 IXO 0.5-40 keV
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The V/Vmax test
Marteen Schmidt (1968) developed a test for evolution not sensitive tothe completeness of the sample.Suppose we detect a source of luminosity L and flux F >Flim at a distance
r in Euclidean space:
€
r =L
4πF
⎛
⎝ ⎜
⎞
⎠ ⎟
1/ 2
the same source could have been detected at a distance rmax =L
4πFlim
⎛
⎝ ⎜
⎞
⎠ ⎟
1/ 2
So we can define 2 spherical volumes : V =4πr3
3 ; Vmax =
4πrmax3
3
If we consider a sample of sources distributed uniformly, we expect that half will be found in the inner half of the volume Vmax and half in the outerhalf. So, on average, we expect V/Vmax=0.5
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The V/Vmax test
€
V =
4πr3 / 3( )0
rmax
∫Ω
∫ n(r)r2drdΩ
n(r)r2drdΩ0
rmax
∫Ω
∫=
4πn0
3r5dr
0
rmax
∫
n0 r2dr0
rmax
∫
=4π
3
rmax6 /6
rmax3 / 3
=4π
3
rmax3
2 so :
V
Vmax
= 0.5
In an expanding Universe the luminosity distance must be used in placeof r and rmax and the constant density assumption becomes one ofconstant density per unit comuving volume .
∑=
=N
i i
i
zV
zV
V
V
1 maxmax )(
)(
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Luminosity function
In most samples of AGN <V/Vmax> > 0.5. This means that the luminosityfunction cannot be computed from a sample of AGN regardless of their z.Rather we need to consider restricted z bins.
maxmax
1
)(
:sample limited volumea fromdrawn are sources theIf
V
N
VlL L==ΔΦ ∑
More often sources are drawn from flux-limited samples, and the volumesurveyed is a function of the Luminosity L. Therefore, we need to accountfor the fact that more luminous objects can be detected at larger distances and are thus over-represented in flux limited samples. This is done by weighting each source by the reciprocal of the volume over whichit could have been found:
∑=Φi i zV
dLzL)(
1),(
max
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Assume that the intrinsicspectrum of the sourcesmaking the CXB has E=1
I0=9.810-8 erg/cm2/s/sr
’=4I0/c
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Optical (and soft X-ray) surveys gives values 2-3 times lower than those obtained from the CXB (and of the F.&M. and G. et al. estimates)
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Flu
x 0.
5-10
keV
(cg
s)
Area
HELLAS2XMM 1.4 deg2
Cocchia et al. 2006Champ 1.5deg2Silverman et al. 2005
XBOOTES 9 deg2
Murray et al. 2005, Brand et al. 2005
XMM-COSMOS 2 deg2
-16
-15
-14
-13
CDFN-CDFS 0.1deg2 Barger et al. 2003; Szokoly et al. 2004
EGS/AEGIS 0.5deg2
Nandra et al. 2006
SEXSI 2 deg2 Eckart et al. 2006
C-COSMOS 0.9 deg2
E-CDFS 0.3deg2
Lehmer et al. 2005
ELAIS-S1 0.5 deg2
Puccetti et al. 2006
Pizza Plot
A survey of X-ray surveysA survey of X-ray surveys
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A survey of X-ray surveysA survey of X-ray surveys
Point sources Clusters of galaxies
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A survey of surveysA survey of surveysMain areas with large multiwavelength coverage:
CDFS-GOODS 0.05 deg2: HST, Chandra, XMM, Spitzer, ESO, Herschel, ALMA
CDFN-GOODS 0.05 deg2: HST, Chandra, VLA, Spitzer, Hawaii, Herschel
AEGIS(GS) 0.5 deg2: HST, Chandra, Spitzer, VLA, Hawaii, Herschel
COSMOS 2 deg2: HST, Chandra, XMM, Spitzer, VLA, ESO, Hawaii, LBT, Herschel, ALMA
NOAO DWFS 9 deg2 : Chandra, Spitzer, MMT, Hawaii, LBT SWIRE 50 deg2 (Lockman hole, ELAIS, XMMLSS,ECDFS):
Spitzer, some Chandra/XMM, some HST, Herschel
eROSITA! 20.000 deg2 10-14 cgs 200 deg2 310-15 cgs
Main areas with large multiwavelength coverage:
CDFS-GOODS 0.05 deg2: HST, Chandra, XMM, Spitzer, ESO, Herschel, ALMA
CDFN-GOODS 0.05 deg2: HST, Chandra, VLA, Spitzer, Hawaii, Herschel
AEGIS(GS) 0.5 deg2: HST, Chandra, Spitzer, VLA, Hawaii, Herschel
COSMOS 2 deg2: HST, Chandra, XMM, Spitzer, VLA, ESO, Hawaii, LBT, Herschel, ALMA
NOAO DWFS 9 deg2 : Chandra, Spitzer, MMT, Hawaii, LBT SWIRE 50 deg2 (Lockman hole, ELAIS, XMMLSS,ECDFS):
Spitzer, some Chandra/XMM, some HST, Herschel
eROSITA! 20.000 deg2 10-14 cgs 200 deg2 310-15 cgs
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40
arcmi
n
52
arcmin
z = 0.73 structure
z-COSMOS faint
Color: XMM first year
Full COSMOS field
Chandra deep and wide fieldsChandra deep and wide fieldsCDFS 2Msec 0.05deg2 CCOSMOS 200ksec 0.5deg2 100ksec 0.4deg2
~400 sources 1.8 Msec ~1800 sources Elvis et al. 2008
20 arcmin 1 deg
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XMM surveysXMM surveysCOSMOS 1.4Msec 2deg2
Lockman Hole 0.7Msec 0.3deg2
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Chandra surveysChandra surveysAEGIS: Extended Groth Strip Bootes field
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Spitzer large area surveys: SWIRE
Spitzer large area surveys: SWIRE
Elais-N1 Elais-N2
XMM-LSS
Elais-S1
Lockman Hole
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eROSITAeROSITA
~30ks on poles, ~1.7ksec equatorial
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What next? The X-ray survey discovery space
What next? The X-ray survey discovery space
-13 -15 -17 cgs
log Sensitivity
log
Ene
rgy
rang
e
1
10
100
keV
Log
Area
deg2
4
2
0
Einstein ROSATEinstein ROSAT
ROSAT ROSAT eROSITAeROSITA
ASCA/BSAX ASCA/BSAX XMM ChandraXMM Chandra IXOIXO
IXOIXO
NS NeXT SXNS NeXT SX
BSAX/ASCA BSAX/ASCA XMMXMMSwiftSwift