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dL/L∗,(L > L∗) (2) |
Free parameters are: L∗(characteristic luminosity, L⊙),φ∗ |
(normalization, Mpc−3),αandβ(faint and bright end slopes), |
respectively.ThebestfitvaluesforfieldandclusterLFsare sum- |
marisedinTable1andshowninthedottedlinesinFig.1. |
The bright-end slopes are not very different, but L∗of the |
cluster LF is smaller than the field by a factor of 2.4, and the |
faint-endtailofclusterLF issteeperthanthatoffieldLF. |
To further examine the difference at the faint end of the |
LFs, we divide the cluster LF using the local galaxy density |
(Σ5th) measuredbyKoyamaet al. (2008). Thisdensityis based |
on the distance to the 5th nearest neighbor in the transverse di- |
rection using all the optical photo-z members, and thus, is a |
surface galaxy density. We separate LFs using similar crite ria, |
logΣ5th≥2(dense),1.6≤logΣ5th<2(intermediate), and |
logΣ5th<1.6(sparse), then plot LFs of each region in the4 Gotoet al.:Environemental dependence of 8 µm luminosity functions ofgalaxies atz ∼0.8 |
stars, circles, and squares in Fig.2. A fraction of the total vol- |
umeofthe clusteris assignedto eachdensitygroupin invers ely |
proportionaltothe sumof Σ3/2 |
5thofeachgroup. |
Interestingly, the faint-end slope becomes flatter and flatt er |
with decreasing local galaxy density. This result is consis tent |
with our comparison with the field in Fig.1. In fact, the lowes t |
densityLF(squares)hasaflatfaint-endtailsimilartothat ofthe |
fieldLF.SincetheseLFsarebasedonthesamedata,changesin |
the faint-end slope are not likely due to the errors in comple te- |
ness correction nor calibration problems. The completenes s of |
the deep and shallow regions of the cluster are measured sep- |
arately. The changes in the slope is much larger than the maxi - |
mumcompletenesscorrectionof25%.Wealsocheckedtheclus - |
ter LFs as a function of cluster centric radius, to find no sign ifi- |
cantdifference,perhapsduetotheelongatedmorphologyof this |
cluster. At the same time, assuming the same cluster volume, |
Fig.2 shows that a possible contamination from the field gala x- |
ies to cluster LFs is only ∼0.1% in the dense region and ∼1% |
eveninthe sparseregion. |
It is interesting that not just the change in the scale of the |
LFs, but there is a change in the L∗and the faint-end slope ( α) |
of the LFs, resulting in the deficit in the 10.2L⊙<logL8µm< |
10.8L⊙for cluster LFs. One might imaginea change just in L∗ |
might explain the difference in Fig.1. However, in Fig.2, th ere |
clearlyisachangein theslopeasafunctionof Σ5th. |
However,interpretationis rathercomplicated;a shapeofL F |
would not change if field galaxies infall into cluster unifor mly |
withoutchangingtheirstar-formationactivity.Although inclus- |
ter environment,a fractionof MIR luminousgalaxiesis smal ler |
than field (Koyamaet al., 2008), uniformand instant quenchi ng |
of star-formation activity of field galaxies can only shift a LF, |
butcannotaccountforachangein L∗andαoftheLFs. |
Two important findings in this work are; (i) L∗is smaller |
in the cluster. (ii) the faint-end slopes become steeper tow ard |
higher-density regions. To explain these changes in LFs, IR - |
luminousgalaxiesneedtobepreferentiallyreduced,witha rela- |
tive increase of IR-faint galaxies. However, an environmen tal- |
driven physical process such as the ram-pressure stripping or |
galaxy-merging would quench star-formation not only in mas - |
sivegalaxiesbutinlessmassivegalaxiesaswell,andthusi snot |
abletoexplaintheobservedchangesinLFs. |
Ontheotherhand,ithasbeenfrequentlyobservedthatmore |
massive galaxies formed earlier in the Universe. This downs iz- |
ing scenario also depends on the environment,in the sense th at |
galaxieswith same mass are moreevolvedin higherdensityen - |
vironmentsthangalaxisin less denseenvironments(Gotoet al., |
2005; Tanakaet al., 2005, 2008). Statistically, a good corr ela- |
tionhasbeenfoundbetween LTIRandstellarmass(Elbazet al., |
2007). Our finding of the relative lack of IR-luminous galaxi es |
in the cluster environmentmay be consistent with the downsi z- |
ing scenario, where higher density regions have more evolve d |
galaxies and lacks massive star-forming galaxies. In contr ast, |
in lower density regions more massive galaxies are still sta r- |
forming. However, since the data we have shown is in IR lumi- |
nosity, to conclude on this, we need good stellar mass estima te |
basedondeepernear-IRdata. |
Although a specific mechanism is unclear, the steep faint- |
end could also result from the enhanced star-formation in le ss |
massive galaxies. In the above scenario, massive galaxies h ave |
already ceased their star-formation in the cluster, but les s mas- |
sive galaxiesare still formingstars. These less massive ga laxies |
may stop star-formation soon to join the faint-end of the red - |
sequence(Koyamaet al., 2007).Fig.3.TotalinfraredLFsofclusterRXJ1716.4 +6708atz=0.81 |
in the solid line, and those of the AKARI NEP deep field in the |
dashed line. Overplottedare the LFs of MS1054 from Bai et al. |
(2007). |
3.2. Total IRLFs |
To compare the L8µmLF in Fig.1 to those in the literature, we |
needtoconvert L8µmtoLTIR.Weusethethefollowingrelation |
byCaputiet al.(2007); |
LTIR= 1.91×(νLν8µm)1.06(±55%) (3) |
Thisis better tunedfor a similar luminosityrange used here |
than the originalrelationby Bavouzetetal. (2008). The con ver- |
sion, however, has been the largest source of errors in estim at- |
ingLTIRfromL8µm.Caputi etal.(2007)report55%ofdisper- |
sion around the relation. It should be kept in mind that the re st- |
frame8µm is sensitive to the star-formation activity, but at the |
same time, it is where the SED models have strongest discrep- |
anciesduetothecomplicatedPAHemissionlines(seeFig.12 of |
Caputiet al.,2007; Gotoetal., 2010). |
Theestimated LTIRcanbe,then,convertedtoSFRusingthe |
followingrelationfor a Salpeter IMF, φ(m)∝m−2.35between |
0.1−100M⊙(Kennicutt, 1998). |
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