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Calibrating the Galaxy Halo - Black Hole Relation Based on the Clustering of Quasars

Calibrating the Galaxy Halo - Black Hole Relation Based on the Clustering of Quasars
Calibrating the Galaxy Halo - Black Hole Relation Based on the Clustering of Quasars

a r X i v :a s t r o -p h /0403714v 1 31 M a r 2004

Draft version February 2,2008

Preprint typeset using L A T E X style emulateapj v.11/12/01

CALIBRATING THE GALAXY HALO –BLACK HOLE RELATION BASED ON THE

CLUSTERING OF QUASARS

J.Stuart B.Wyithe 1and Abraham Loeb 2

swyithe@https://www.doczj.com/doc/568241936.html,.au;aloeb@https://www.doczj.com/doc/568241936.html,

Draft version February 2,2008

ABSTRACT

The observed number counts of quasars may be explained either by long-lived activity within rare massive hosts,or by short-lived activity within smaller,more common hosts.It has been argued that quasar lifetimes may therefore be inferred from their clustering length,which determines the typical mass of the quasar host.Here we point out that the relationship between the mass of the black-hole and the circular velocity of its host dark-matter halo is more fundamental to the determination of the clustering length.In particular,the clustering length observed in the 2dF quasar redshift survey is consistent with the galactic halo –black-hole relation observed in local galaxies,provided that quasars shine at ~10–100%of their Eddington luminosity.The slow evolution of the clustering length with redshift inferred in the 2dF quasar survey favors a black-hole mass whose redshift-independent scaling is with halo circular velocity,rather than halo mass.These results are independent from observations of the number counts of bright quasars which may be used to determine the quasar lifetime and its dependence on redshift.We show that if quasar activity results from galaxy mergers,then the number counts of quasars imply an episodic quasar lifetime that is set by the dynamical time of the host galaxy rather than by the Salpeter time.Our results imply that as the redshift increases,the central black-holes comprise a larger fraction of their host galaxy mass and the quasar lifetime gets shorter.

Subject headings:cosmology:theory –cosmology:observations –quasars:general

1.introduction

The Sloan Digital Sky Survey (York et al.2000)and the 2dF quasar redshift survey (Croom et al.2001a)have measured redshifts for large samples of quasars,and de-termined their luminosity function over a wide range of redshifts (Boyle et al.2000;Fan et al.2001a,b;Fan et al.2003).The 2dF survey has also been used to constrain the clustering properties of quasars (Croom et al.2001b).It has been suggested that quasars have clustering statis-tics similar to optically selected galaxies in the local uni-verse,with a clustering length R 0~8Mpc.The large sample size of the 2dF quasars also provided clues about the variation of clustering length with redshift (Croom et al.2001b)and apparent magnitude (Croom et al.2002).Quasars appear more clustered at high redshift,although with a relatively mild trend.There is also evidence that more luminous quasars may be more highly clustered.As pointed out by Martini &Weinberg (2001)and Haiman &Hui (2001),the quasar correlation length de-termines the typical mass of the dark matter halo in which the quasar resides.One may therefore derive the quasar duty-cycle by comparing the number density of quasars with the density of host dark matter halos.The quasar lifetime then follows from the product of the duty-cycle and the lifetime of the dark-matter halo in between major mergers,although there is a degeneracy between the lifetime and the quasar occupation fraction or beam-ing.Preliminary results suggested quasar lifetimes of t q ~106?107years,consistent with the values determined by other methods (see Martini 2003for a review),includ-ing the transverse proximity e?ect (Jakobsen et al.2003)and counting arguments relative to the local population

of remnant supermassive black holes (SMBHs;see Yu &Tremaine 2002).Kau?mann &Haehnelt (2002)used a de-tailed semi-analytic model (Kau?mann &Haehnelt 2000)to predict the correlation length of quasars and its evolu-tion with redshift.They found that their model reproduces the correct correlation length as well as its redshift evolu-tion for present-day quasar lifetimes of t q ~107years.In this work we argue that the correlation length of quasars is fundamentally determined by the relation be-tween the masses of SMBHs and their host galactic halo rather than by the quasar lifetime.We ?nd that the am-plitude of the correlation length depends on the product of the SMBH–halo relation and the typical fraction of the Eddington luminosity at which quasars shine.Moreover,we show that the evolution of the correlation length is sensitive to how the SMBH –halo relation evolves with redshift,and therefore to the physics of SMBH formation and quasar evolution.

The paper is organized as follows.In §2and §3we dis-cuss the calculation of the correlation function of quasars with a particular apparent magnitude B ,and the di?er-ent scenarios for the evolution of the SMBH –galaxy halo relation.In §4we compare ?ducial model correlation functions to the results of the 2dF quasar redshift survey (Croom et al.2001b,c).We ?nd that the shallow evolution of the correlation length implies that SMBH mass has a redshift-independent scaling with the circular velocity of the host dark matter halo rather than with its mass.The ranges of the normalizations in the SMBH –galaxy halo relation and of the fraction of Eddington allowed by ob-servations of the observed quasar correlation function are explored in §5.In §6we examine the quasar lifetime

1University of Melbourne,Parkville,Victoria,Australia

2

Harvard-Smithsonian Center for Astrophysics,60Garden St.,Cambridge,MA 02138

1

2

by requiring that observational constraints from both the correlation and luminosity functions be satis?ed simulta-neously.Finally,in §8we summarize our results and dis-cuss a very simple,physically motivated model that satis-?es all constraints with no free parameters.Throughout the paper we adopt the set of cosmological parameters de-termined by the Wilkinson Microwave Anisotropy Probe (WMAP,Spergel et al.2003),namely mass density pa-rameters of ?m =0.27in matter,?b =0.044in baryons,?Λ=0.73in a cosmological constant,and a Hubble con-stant of H 0=71km s ?1Mpc ?1.

2.the correlation function of quasars

The mass correlation function between halos of mass M 1and M 2,separated by a co-moving distance R is (see Scannapieco &Barkana 2003and references therein)

ξm (M 1,M 2,R )=

1

kR

W (kR 1)W (kR 2),

(1)

where

R 1,2=

3M 1,2

δc ,0

ν′2+bν′2(1?c )

?ν′2c /

ν′2c

+b (1?c )(1?c/2)

,(3)where δc ,0(≈1.69)is the critical overdensity threshold for spherical collapse,δc (z )=δc ,0/D (z ),D (z )is the growth factor at redshift z ,σis the variance on a mass-scale M ,ν≡δ2c (z )/σ2(M ),ν′≡

√L B ,⊙

=5.73×10

12

η

M bh

3 relation between M bh and the stellar velocity dis-

persion does not evolve with redshift.This is ex-

pected if the mass of the black-hole is determined

by the depth of the gravitational potential well in

which it resides,as would be the case if growth is

regulated by feedback from quasar out?ows(e.g.

Silk&Rees1998;Wyithe&Loeb2003).Express-

ing the halo circular velocity,v c,in terms of the

halo mass,M,and redshift,z,the redshift depen-

dent relation between the SMBH and halo masses

may be written as

M bh(M halo,z)=const×v5c

=?M halo M halo3[ζ(z)]52,(7)

where?is a constant,ζ(z)is close to unity and

de?ned asζ≡[(?m/?z m)(?c/18π2)],?z m≡[1+

(?Λ/?m)(1+z)?3]?1,?c=18π2+82d?39d2,and

d=?z m?1(see equations22–25in Barkana&Loeb

2001for more details).

?Case B:we consider the scenario in which the

SMBH mass maintains the same dependence on its

host halo mass at all redshifts,namely

M bh(M halo,z)=const×M5/3

halo

=?M halo M halo3[ζ(0)]5L B,⊙ +5log10 D L

4

Fig. 1.—Predicted correlation function at various redshifts,in comparison to the2dF data(Croom et al.2001b).The dark lines show the correlation function predictions for quasars of various apparent B-band magnitudes(B).The2dF limit is B~20.85.The lower right panel shows data from entire2dF sample in comparison to the theoretical prediction at the mean quasar redshift of z =1.5.The B=20.85 prediction at this redshift is also shown by thick gray lines in the other panels to guide the eye.This case assumes M bh∝v5c,normalized to local observations,andη=1(case AI).

function of redshift was computed from a sample having B 20.85,drawn from the2dF quasar redshift survey (Croom et al.2001b,c).The gray error bars show the val-ues for R0in di?erent redshift bins,while the correlation length measured for the whole sample(plotted at z=1.5 and B=20.3in the left and right hand panels respec-tively)is shown by the dark error bar.We?nd the predic-tions for R0to be consistent with observations.In partic-ular,both the value of the clustering length and its slow evolution with redshift and apparent magnitude are consis-tent with current data.There is little variation of the clus-tering length with apparent magnitude over the range con-sidered,although there is a tendency for brighter quasars to be more highly clustered,as was noted by Croom et al.(2002).

Note that the K-correction assumed in equation(9)is only valid out to z~3where Lyαabsorption enters into the B-band.As a result the extrapolations of redshift de-pendence to z 3shown in Figures2and3do not include Lyαabsorption in the calculation of the quasar luminos-ity.However,these extrapolations are included to illus-trate the evolution of the clustering length at yet higher redshifts(as measured in bands redward of the redshifted Lyαline).

The lower panels of Figure2show the corresponding de-pendence of the clustering length on redshift and apparent magnitude for quasars that shine at Eddington fractionsηlower than unity.Only the cases of B=20.3,correspond-

5

Fig.2.—The correlation length,R0[de?ned throughξq(R0)=1]plotted as a function of redshift(left hand panel)and apparent magnitude (right hand panel).The data is from the2dF quasar redshift survey(Croom et al.2001b,c),with the gray error bars showing the correlation length from di?erent sub-samples,and the dark error bar at z=1.5(left hand panels)and B=20.3(right hand panels)showing the correlation length for the full sample.The theoretical model assumes M bh∝v5c.In the upper panelsη=1(case AI),and the curves are shown for di?erent apparent magnitudes(left),and di?erent redshifts(right).In the lower panels we show curves corresponding to di?erent choices forηand?,(cases AII and AIII)assuming B=20.3and z=1.5respectively.

ing approximately to the median quasar B-magnitude(left

hand panel)and z=1.5(right hand panel)are shown,and

the curve corresponding toη=1(case AI)is reproduced

from the upper panels for comparison(solid lines).As-

suming the local normalization?=?SIS and thatηranges

between0.01and1with a constant dP obs/d(logη)(case

AII),the typical quasar of apparent magnitude B must

be powered by a more massive SMBH and hence reside

in a more massive galaxy than in theη=1case.This

results in a larger clustering length for quasars of a given

apparent magnitude B.The resulting evolution,indicated

by the dashed lines,appears to be incompatible with the

data.The increase in R0may be compensated for by an

increase in the normalization of the M BH?M halo rela-

tion.The dot-dashed curves show the result of increasing

this normalization relative to local observations by a fac-

tor of10(?=10?SIS).This factor equals the inverse of the

median of the distribution dP/d(logη)=const.The re-

sulting curve(corresponding to case AIII)is very similar

to our?ducial case(η=1).

These results demonstrate that while a spread in the

values ofηfor di?erent quasars results in the correlation

function being measured over a wider range of halo masses,

the correlation length is primarily sensitive to the charac-

teristic halo mass,as speci?ed by the characteristic value

ofη.Furthermore,the results demonstrate the important

point that the correlation length measures the product of

the normalization in the M bh–M halo relation and the me-

dian fraction of the Eddington luminosity at which quasars

shine,ηmed.With respect to the correlation function,this

quantity?ηmed(which is the same in cases AI and AIII)

is more fundamental to the correlation function than the

quasar lifetime since it predicts the correlation length in-

dependent from consideration of quasar number counts.

It is important to note that since the normalization of the

local M BH?M halo relation is estimated(?=?SIS,Fer-

rarese2002),the value of the quasar correlation length

at low redshift implies that quasars spend most of their

bright phase shining near their Eddington luminosity.

4.2.The correlation function for models with

M bh∝M5/3halo

We next examine whether the correlation function ob-

served by the2dF survey may be used to constrain the

evolution of the M bh–M halo relation.In the previous sub-

section,we have considered the case of a SMBH mass that

scales with the?fth power of circular velocity independent

of redshift(equation7,case A).The alternative case B

example postulates that the SMBH mass has a redshift

independent scaling with the halo mass rather than halo

circular velocity(equation8).The upper panels of Fig-

ure3plot the correlation length in this case withη=1and

?=?SIS(case BI).Both the evolution of the correlation

length with redshift for di?erent apparent magnitudes(left

6

Fig. 3.—The correlation length,R0as a function of redshift(left hand panel)and apparent B-band magnitude(right hand panel).The data is from the2dF QRS(Croom eta al.2001b,c),with the gray error bars showing the correlation length from di?erent sub-samples,and the dark error bars at z=1.5(left hand panels)and B=20.3(right hand panels)showing the correlation length for the full sample.The model assumes M bh∝M5/3halo.In the upper panelsη=1(case BI),and the curves are shown for di?erent apparent magnitudes(left),and di?erent redshifts(right).In the lower panels we show curves corresponding to di?erent choices forηand?(cases BII and BIII),assuming B=20.3and z=1.5respectively.

hand panel),and the variation of correlation length with a

given apparent magnitude at various redshifts(right hand

panel)are shown.The case B M bh?M halo relation results

in a correlation length that varies signi?cantly more with

redshift than the data requires.The lower panels show

examples with values ofηthat di?er from unity.Only the

cases of B=20.3(left hand panel)and z=1.5(right hand

panel)are shown,and the result assumingη=1(case BI)

is reproduced from the upper panels for comparison(solid

lines).If?=?SIS,andηranges between0.01and1,with

dP obs/dη∝const(case BII),then the typical quasar of

apparent magnitude B must have a larger clustering length

(dashed lines).This may be compensated for by increasing

the normalization of the M BH–M halo relation by a factor

of10(?=10?SIS,case BIII)as considered before(dot-

dashed lines).

The rapid evolution with redshift that results from a

case B M BH–M halo relation could be diminished if the lu-

minosities of quasars were a higher fraction of their Ed-

dington limit at higher redshift.However we have seen

that the locally observed normalization of the M bh–M halo

relation requires most present-day quasars to be shining

near their Eddington luminosity.Quasars at high redshift

would therefore have to be super-Eddington,shining at

~η~(1+z)5/2(η~30at z~3)in order to repro-

duce the observed slow evolution of the clustering length.

This requirement onηmay be somewhat relaxed in models

having?>?SIS,as is discussed in the next section.

5.constrainingηand?using the quasar

correlation function

The M bh–M halo relation for local galaxies requires a

choice for the relationship between the circular velocity

at the radius probed by observations of galaxies,and the

circular velocity at the virial radius.This relationship de-

pends on the dark-matter mass pro?le and is still uncertain

due to the gravitational interaction between the baryons

(which cool and often dominate gravity near the center

of galaxies)and the dark matter.Ferrarese(2002)pre-

sented M bh–M halo relations for three di?erent cases,which

may be summarized in the present notation by?=?SIS,

?=?NFW=3.7?SIS,and?=?S02=25?SIS.The second

case corresponds to the universal pro?le of Navarro,Frenk

&White(1996,NFW),and the third to the normalization

derived based on the weak lensing study of Seljak(2002).

The results in the preceding sections have been pre-

sented for?ducial models with(?,η)=(?SIS,1),(?SIS,0.1)

and(10?SIS,0.1).It was demonstrated that the correlation

function is primarily dependent on the product between?

and the median value ofη,namely?ηmed.This raises the

possibility that?ηmed could be constrained using correla-

tion function data.We have computed the evolution of the

7

Fig. 4.—The probability P (χ2)of case A and case B models as a function of f ?ηmed .The dark lines correspond to ?ts to the redshift dependent correlation length R 0(z )measured by the 2dF quasar redshift survey (Croom et al.2001b).The gray lines show results for a hypothetical larger future sample whose errors on R 0are reduced by a factor of

√2(light lines).Future surveys will better

constrain the gradient dR 0/dz ,and help discriminate fur-ther between di?erent models of the M bh –M halo relation.Our discussion so far has been independent of the quasar luminosity function.In the next section we discuss how the luminosity function may be used to determine the redshift evolution of the quasar lifetime.

6.the luminosity function and quasar lifetime

In the previous sections we have demonstrated that the evolution of the M bh –M halo relation with redshift may be constrained directly from the quasar correlation function.We have shown that the critical parameter determining the SMBH mass is the halo circular velocity rather than

the halo mass.We reiterate that this result does not rely on the luminosity function of quasars.On the other hand,the number counts of quasars are proportional to the quasar lifetime.Therefore,the quasar lifetime and its evolution with redshift may be determined by com-paring the observed quasar number counts to the SMBH mass function.The latter may be obtained from the Press-Schechter (1976)mass-function of dark-matter halos (with the improvement of Sheth &Tormen 1999)combined with the M bh –M halo relation.

Theoretical models of the quasar luminosity function often associate quasar activity with major mergers (e.g.Kau?mann &Haehnelt 2000;Wyithe &Loeb 2003).A simple model that attributes quasar activity to ma-jor mergers,assumes a M bh –M halo relation that is de-scribed by equation (7),and sets the quasar lifetime equal to the dynamical time of a galactic disk,accurately re-produces the entire optical and X-ray luminosity func-tions of quasars at redshifts between 2and 6(Wyithe &Loeb 2003).At lower redshifts (z 2),this prescription correctly predicts the luminosity function at luminosities below the characteristic break (Boyle et al.2000).In dif-ference to Wyithe &Loeb (2003)we have assumed the quasar activity to take place in the larger SMBH before coalescence of the SMBH binary formed during the merger (Volonteri et al.2002).Figure 5shows the comparison of this model with observations.Speci?cally,we show the ?ducial case AI (which corresponds to the model pre-sented in Wyithe &Loeb 2003)using equation (7)with ?=?SIS and η=1(solid curves).We have shown that case AI describes the observed quasar correlation function (see ?gures 1-2).However as discussed in §5,case-B mod-els for the M bh –M halo relation also provide acceptable ?ts to R 0(z )so long as ? 10?SIS and η~1.Therefore a corresponding luminosity function model was also gener-ated for this case assuming a constant lifetime of t q =107years.We have plotted this model in ?gure 5(dot-dashed lines).

8

Fig.5.—Comparison of the model and observed quasar luminosity functions at various redshifts.The data points at z 4are summarized in Pei(1995),while the light lines show the double power-law?t to the2dF quasar luminosity function(Boyle et al.2000).At z~4.3and z~6.0the data is from Fan et al.(2001a;2001b;2003).The gray regions show the1-σrange of logarithmic slope([?2.25,?2.75]at z~4.3 and[?1.6,?3.1]at z~6),and the vertical bars show the uncertainty in the normalization.The open circles show data points converted from the X-ray luminosity function(Barger et al.2003)of low luminosity quasars using the median quasar spectral energy distribution(Elvis et al.1994).The model luminosity functions shown correspond to cases AI(solid curves)and a model assuming case B evolution with?=?S02,η=1and a constant lifetime of t q=107years(dot-dashed curves).The dashed pairs of vertical lines show the range corresponding to apparent B-magnitudes between18.25and20.85.

We?nd that our?ducial model(case AI;solid lines) with a quasar lifetime that equals the dynamical time of a galactic disk,reproduces the observed luminosity function over a wide range of redshifts and luminosities(see Wyithe &Loeb2003).Our second model(case B,? 10?SIS,η=1,t q=107;dot-dashed lines)also reproduces the ob-served luminosity function at z 4.5.However at z~6 this model underestimates the observed number counts by two orders of magnitude.Case B evolution for the M bh–M halo relation is therefore challenged by the existence of the highest redshift quasars,which would imply a quasar lifetime that exceeds the age of the universe at z~6. Moreover,given the Salpeter(1964)time of~4×107 years,the SMBHs powering these quasars would grow to 25times their initial mass during their lifetime.Provided that quasar activity is trigged by major mergers,the re-quirement that the M bh–M halo relation reproduce the ob-served evolution in quasar clustering,together with the observed evolution in the number counts of quasars there-fore implies case A evolution,and a quasar lifetime that is set by the dynamical time of the host galaxy.We reinforce the important qualitative result that since the evolution of quasar correlations require SMBHs to take a larger fraction of the halo mass at high redshift(case A,see equation7), the observed evolution in the number counts requires a quasar lifetime that is shorter at higher redshifts,scaling approximately as the dynamical time of a dark matter halo [∝(1+z)?3/2].

We point out that the model luminosity functions fail to reproduce the rapid drop in the density of luminous quasars seen at low redshift.This drop is thought to be due to the consumption of cold gas in galaxies by star formation(e.g.Kau?mann&Haehnelt2000)and the in-hibition of accretion onto massive halos at late times(e.g. Scannapieco&Oh2004).However,most of the quasars in the2dF quasar redshift survey have B-magnitudes that lie below the characteristic break in the luminosity func-tion at low redshift(Boyle et al.2000;Croom et al.2001). This can be seen in Figure5where the vertical dashed lines show the luminosities bracketing the apparent mag-nitude range18.25

9

functions of quasars.

7.do bright low-redshift quasars shine near

their eddington luminosity?

In§4we demonstrated that the2dF quasar sample has a correlation length that is consistent with the local M bh?M halo relation,and that quasars shine near their Eddington luminosity.In addition it was shown that this consistency extends to both bright and faint subsamples of quasars.The brightest2dF quasars(18.1≤B≤19.9)pre-sented by Croom et al.(2002)are mostly brighter than the characteristic break luminosity in the di?erential quasar number counts(e.g.Boyle et al.2000).These bright quasars have a lower abundance than expected from merg-ing halos at z 2(see?gure5).Either the lifetime(or occupation fraction)of bright quasars is lower than ex-pected at z 2or else these quasars shine well below their Eddington limit.Figure2indicates that the slow dependence of R0with B reported by Croom et al.(2002) is consistent with the expected trend if all quasars shine near their Eddington luminosity.This consistency sug-gests that bright quasars are under represented at z 2 because of a reduced quasar lifetime(or a reduced occu-pation fraction)rather than a reduced value ofηduring their brightest phase.

8.discussion

In this paper we have demonstrated that the relation-ship between the mass of a SMBH and its host dark-matter halo is the fundamental quantity that determines the clus-tering of quasars.In particular the M bh–M halo relation and its evolution with redshift,may be determined directly from the evolution in the correlation length of quasars,in-dependent of consideration of the quasar luminosity func-tion or assumptions about the quasar lifetime.Beginning with the locally observed M bh–M halo relation,we have shown that the observed correlation length of quasars in the2dF quasar redshift survey is consistent with SMBHs that shine at~10–100%of their Eddington luminosity during their bright quasar episode.Moreover,the evo-lution of the clustering length with redshift is consistent with a SMBH mass whose redshift-independent scaling is with the circular velocity of the host dark matter halo (see equation7).In contrast,it appears that a relation for the SMBH mass whose redshift-independent scaling is with the mass of the host dark matter halo(equation8) would have resulted in too much evolution of the clustering length with redshift.

The portion of the2dF quasar survey from which the data used in this study were drawn,contains~104 quasars.Upon completion,the Sloan Digital Sky Sur-vey will have spectra for ten times this number of quasars, spread over a larger redshift range(York et al.2000).This will allow more accurate determination of the correlation length and its evolution,and hence provide more accu-rate constraints the SMBH population.The selection of quasars for the spectroscopic survey of SDSS at z<3is restricted to i?<19.Thus,most of the low redshift SDSS quasars will fall at luminosities that are brighter than the characteristic break in the luminosity function(e.g.Boyle et al.2000).These bright quasars have a lower abundance than expected from the number of halos merging at z 2.The reason for this low abundance may be either that the lifetime(or occupation fraction)of bright quasars is lower than expected at z 2,or alternatively that the fraction of the Eddington limit at which the quasars shine is small. The2dF quasar sample straddles the luminosity function break.We have shown that the similarity in the cluster-ing statistics of sub-samples of quasars having di?erent ranges in luminosity suggest that the lifetime(or occupa-tion fraction)of bright quasars is lower than expected at z 2,but that these quasars also shine near their Edding-ton luminosity.Measurements of the correlation length as a function of quasar luminosity in SDSS can help further distinguish between these two possibilities.

As we have shown in a previous paper(Wyithe& Loeb2003),feedback–regulated growth of SMBHs during active quasar phases implies M bh∝v5c,consistent with the inferred relation for galactic halos in the local universe (Ferrarese2002).Assumingη=1as suggested by obser-vations of both low and high-redshift quasars(Floyd2003; Willott,McLure&Jarvis2003),we have shown that only ~7%of the Eddington luminosity output needs to be deposited into the surrounding gas in order to unbind it from the host galaxy over the dynamical time of the sur-rounding galactic disk.The power-law index of5in the M bh–v c relation,is larger than the values of4–4.5inferred from the local relation between M bh and the stellar ve-locity dispersionσ?(Merritt&Ferrarese2001;Tremaine et al.2002);the di?erence originating from the observa-tion that the v c–σ?relation is shallower than linear for stellar bulges embedded in cold dark matter halos(Fer-rarese2002).Feedback–regulated growth also implies that the M bh–v c relation should be independent of redshift,as implied by the slow evolution in the clustering length of quasars.

A very simple model can therefore be constructed to de-scribe the correlation length of quasars and its evolution in the2dF survey,as well as the number counts of quasars out to very high redshift(z~6).The model includes four simple assumptions,but no free parameters:(i)the locally observed M bh–M halo relation extends to high red-shifts through equation(7)with the SMBH mass scaling as halo circular velocity to the5-th power;(ii)SMBHs shine near their Eddington luminosity with a universal spectrum (Elvis et al.1994)during luminous quasar episodes;(iii) quasar episodes are associated with major galaxy mergers; and(iv)the quasar lifetime is set by the dynamical time of the host galaxy.

The assumption of a SMBH mass that scales with halo circular velocity independently of redshift is supported by the observations of Shields et al.(2003)that there is no evolution in the M bh–σ?relation out to z~3.The as-sumption that quasars shine near their Eddington limit is supported by observations of high and low redshift quasars (Floyd2003;Willott,McLure&Jarvis2003).Overall,the sample of available data on the clustering properties and the number counts of quasars is most readily explained by a quasar lifetime that is set by the dynamical time of the host galaxy rather than by the Salpeter(1964)e-folding time for the growth of its mass.

This work was supported in part by NASA grant NAG 5-13292,and by NSF grants AST-0071019,AST-0204514

10

(for A.L.).JSBW wishes to thank Princeton University Observatory for their hospitality during the course of this

work.

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sistercarrie赏析自动保存的

s i s t e r c a r r i e赏析自动保 存的 The latest revision on November 22, 2020

《Sister Carrie》 The author of the book is Theodore Dreiser, a famous realistic writer in Amaican literature history .Realism follows the rule of nature “survival of fittest”.《Sister Carrie》 is a representative of realism which describes a poor countryside girl′s life c hange after her arrival to ,cruel reality makes Carrie feel lonely and she cohabited with Drouet,a young playboy ,Drouet offered her a easier life .Later,she married with Hrustwood ,who had didn′t have a better life in New York. after they spent the money Hurstwood stole from his ex-wife .At the end of the book, Hrustwood died in a shabby little hotel,and Carrie became a famous star and be in high social classes. Lost the job in shoe-making factory is just the turning point in Carrie′s life ,the turning point of her final success and survie she had to rely on someone .On the surface, writer is describing Carrie′s miserable suffering telling readers that is always very hard for woman .However ,to explore the deep meaning .Carrie is just a representative of the people from working-class who are oppressed by the capitalist .Dreiser shows sympathy to them and reveals the social ′s success is driven by dream and wants to change her destiny she is eager to climb into the high social matter how pimping you are ,dream is important and essential to future success because dream or ambution has the power to drive you forward.

《sistercarrie》赏析自动保存的

《Sister Carrie》 The author of the book is Theodore Dreiser, a famous realistic writer in Amaican literature history .Realism follows the rule of nature “survival of fittest”.《Sister Carrie》is a representative of realism which describes a poor countryside girl′s life change after her arrival to Chicago.However ,cruel reality makes Carrie feel lonely and unhappy.Then she cohabited with Drouet,a young playboy ,Drouet offered her a easier life .Later,she married with Hrustwood ,who had married.They didn′t have a better life in New York. after they spent the money Hurstwood stole from his ex-wife .At the end of the book, Hrustwood died in a shabby little hotel,and Carrie became a famous star and be in high social classes. Lost the job in shoe-making factory is just the turning point in Carrie′s life ,the turning point of her final success and tragedy.To survie she had to rely on someone .On the surface, writer is describing Carrie′s miserable suffering telling readers that is always very hard for woman .However ,to explore the deep meaning .Carrie is just a representative of the people from working-class who are oppressed by the capitalist .Dreiser shows sympathy to them and reveals the social contradictions.Carrie′s success is driven by dream and money.She wants to change her destiny she is eager to climb into the high social class.No matter how pimping you are ,dream is important and essential to future success because dream or ambution has the power to drive you forward. It is right to pursue for material life , but not everything,In fact it is never wrong to pursue for high standard and high class life.

中英-the black cat

The Black Cat ----Edgar Allan Poe Array FOR the most wild, yet most homely narrative which I am about to pen, I neither expect nor solicit belief. Mad indeed would I be to expect it, in a case where my very senses reject their own evidence. Yet, mad am I not -- and very surely do I not dream. But to-morrow I die, and to-day I would unbur d en my soul. My immediate purpose is to place before the world, plainly, succinctly, and without comment, a series of mere household events. In their consequences, these events have terrified -- have tortured -- have destroyed me. Yet I will not attempt to expound them. To me, they have presented little but Horror -- to many they will seem less terrible than baroques. Hereafter, perhaps, some intellect may be found which will reduce my phantasm to the common-place -- some intellect more calm, more logical, and far less excitable than my own, which will perceive, in the circumstances I detail with awe, nothing more than an ordinary succession of very natural causes and effects. From my infancy I was noted for the docility and humanity of my disposition. My tenderness of heart was even so conspicuous as to make me the jest of my companions. I was especially fond of animals, and was indulged by my parents with a great variety of pets. With these I spent most of my time, and never was so happy as when feeding and caress ing them. This peculiarity of character grew with my growth, and, in my manhood, I derived from it one of my principal sources of pleasure. To those who have cherished an affection for a faithful and sagacious dog, I need hardly be at the trouble of explaining the nature or the intensity of the gratification thus derivable. There is something in the unselfish and self-sacrificing love of a brute, which goes directly to the heart of him who has had frequent occasion to test the paltry friendship and gossamer fidelity of mere Man. I married early, and was happy to find in my wife a disposition not uncongenial with my own. Observing my partiality for domestic pets, she lost no opportunity of procuring those of the most agreeable kind. We had birds, gold-fish, a fine dog, rabbits, a small monkey, and a cat.

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