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21cm forest: challenges and prospects
21cm forest: challenges and prospects� 井上 進�(理研) - generalities on 21cm forest - detectability in GRBs with LOFAR/SKA Ciardi, SI+ 15 - prospects for probing dark matter Lyman alpha forest� from Ned Wright’s webpage� 21cm forest (absorption lines) - significant before cosmic reionization z>6 - dominant signal from minihalos (M<108 MΘ) - 10s of narrow lines (dν~ few kHz) out to z>~10 - sensitive to reionization details� Furlanetto & Loeb 02 absorber abundance mock spectra also Carilli+ 02, Furlanetto 06, Xu+ 09, 11, Meiksin 11, Mack & Wyithe 12, Vasiliev+ 12, Ciardi+ 13,15, Ewall-Wice+ 14, Tashiro+ 14, S’bukuro+ 14 21cm forest + mean IGM absorption� Carilli, Gnedin & Owen 02 assuming Cyg-A like source at z=10 narrow features from dense systems + mean absorption from IGM 21cm absorption: effects of X-ray heating� K. J. Mack and J. S. B. Wyithe The 21 cm forest with LOFAR Mack & Wyithe Figure 3. Mean 21 cm optical depth τ as a function of observed12 frequency transmissivity vs redshift Non-uniform IGM model outputs in the redshift range 8 ≤ z ≤ 9. ls show the overdensity δ, neutral hydrogen fraction xH I and 21 cm epth τ in the non-uniform model region, from a two-phase IGM eloped by Geil & Wyithe (2008). The size of the simulation box is 2. Non-uniform IGM model outputs in the redshift range 8 ≤ z ≤ 9. cubed, with pixels per side length. Multiple slices the nels show the 360 overdensity δ, neutral hydrogen fraction xH Ithrough and 21 cm ndepth box are giving a totalmodel of 280region, cMpc.from a two-phase IGM τ inused, the non-uniform for varying fX values: from top to bottom curve, fX = 0 (no X-ray heating) 0.01, 0.1, 1 (thick black line), 10 and 100. Also included are curves of Smin (dashed purple lines) as defined in equation (9). These lines indicate, for each value of τ 21 oncm theoptical left-hand axis, thea function minimumofobserved density of Figure 3. Mean depth τ as observed flux frequency, a source would from allowtop a detection absorption at S/N of heating), 5, assuming for varyingthat fX values: to bottom of curve, fX = 0 (no X-ray an array effective area10 Aeff 106Also m2 , included frequency 0.01, 0.1, 1with (thick black line), and=100. areresolution curves of S$ν minch = (dashed purple lines) as defined These lines indicate, 1 kHz, system temperature giveninbyequation equation(9). (10) and integration timefor tint = each valueThe of τredshift on the left-hand axis,comes the minimum fluxdependence density of o 1 week. dependence from theobserved frequency athe source that temperature. would allow aWhere detection absorption S/N of 5, assuming system the of mean optical atdepth lines (solid) cross 6 2 an array with effective area Aeff = 10 m , frequency resolution $νch = above the S lines (dashed), the absorption is detectable at that redshift 1 kHz, systemmin temperature given by equation (10) and integration time tint = The grey region highlights the redshift range (z = 8–9) we focus on in our 1 week. The redshift dependence comes from the frequency dependence of example this work. the systemcalculations temperature.inWhere the mean optical depth lines (solid) cross Ciardi+ 13 above the S lines (dashed), the absorption is detectable at that redshift. 21cm cosmology: emission vs absorption (forest) - emission (or absorption against CMB) pro: 3D (all-sky + z-dependence) <-> 2D CMB con: very weak signal << expected foreground - absorption against high-z radio sources pro: limited only by flux and number of sources no or little foreground con: limited by flux and number of sources highly uncertain BUT interesting problem itself potential background radio sources at very high z� required spectral resolution dν~kHz (3km/s) at ν~<100 MHz required flux for SKA Furlanetto & Loeb 02 radio quasar as background radio source � assuming Cyg-A like source at z=10 possible even with LOFAR? Ciardi+ 12 BUT sufficiently luminous (~massive BH) +radio-loud AGNs at high-z? Carilli+ 02 high-z radio-loud quasars: expectations Haiman+ 04� assume: - MBH scales with Mhalo similarly to low z - radio loudness distribution same as low z results: - number overpredicted by ~100 compared to FIRST obs. unless radio-loud only for MBH>~107 Msun - expected no. at z>6 ~ 4/deg2 for >mJy ~ 0.2/deg2 for >10mJy - expected no. at z>10? ~ 0.1/deg2 for >mJy ~ 0.005/deg2 for >10mJy (200 all-sky) high-z radio-loud quasars: observations Into3the3Epoch3of3Reioniza?on?33 M. Jarvis @Nagoya 13 unpublished?� • Using3powerful3radio3sources3within3the3EoR,3the3proper?es3of3the3 EoR3can3be3studied3in3absorp?on,3via3the3213cm3forest.33 • High3flux3limit3([email protected]),3gives3~243sources3per3sq.deg.33 • Obtain3spectra3for3all3of3these3and3expect313z>63powerful3radio3source3 per3~1000sq.deg3for3EoR3absorp?on3 GRBs as background radio source normal GRB afterglows log fν [erg s-1 cm-2 Hz-1] sub-GHz afterglow flux strongly suppressed by sync. self absorption -> high-res. spectroscopy difficult (even though continuum detectable by SKA) -24 c.f. SI, Omukai, Ciardi 07 t=1 day also Ioka, Meszaros 04� EVLA 3km/s -26 -28 z=1 5 10 20 30 SKA 3km/s EVLA cont. -30 SKA cont. HI 21 cm -32 adapted from 7.5 SI, Omukai, Ciardi 07 12 hr integ. 5σ sensitivities 8.0 8.5 9.0 log ν [Hz] 9.5 10.0 Pop III GRB�afterglow Pop III GRBs: 光度は普通のGRBと大差ない� が継続時間が長く� 総エネルギーはでかい � Eiso~1055-1057 erg -> afterglowは明るい� 普通のGRBより大きな半径まで� 広がる� -> シンクロトロン自己吸収が減り� 低周波電波でも明るい� -> 21cm吸収線の光源として有望� Toma, Sakamoto & Meszaros 10� Pop III GRB afterglows: suitable for 21cm forest studies? log fν [erg s-1 cm-2 Hz-1] � -22 Jy� 21cm吸収線背景光源として SKA観測で要求される強度は ~10mJy 100MHz�light curves� -24 -26 log E [erg]=57� 56� 55� 54� 53� mJy� -28 E=1057 ergならt~30~1000 yr で~10mJy� see also Toma+ 11� µJy� -30 -32 -1 Nallsky~RGRB,57trad 全天10-100個あるには RGRB,57~0.01-0.1/yr T0=10000 s, z=20 next=0.1 cm-3, θj=0.3� 0 1 2 log t [day] � 3 4 Pop III GRB rates adapted from Liu, SI, Wang & Aharonian, in prep. Bromm & Loeb 06� “normal GRBs” Hopkins & Beacom 06 de Souza+ 11� Campisi+ 11� detectability with LOFAR/SKA Ciardi, SI+ 15 - based B. onCiardi reionization 104 et al. simulations of Ciardi+ 12,13 - methodology for assessing detectability by LOFAR(+SKA) Ciardi+ 13 assume Sin=30mJy at z=zs marginally detectable by LOFAR Figure 1. Upper panels: spectrum of a GRBIII positioned at zs = 10 (i.e. Figure 3. As Fig. 1, but t SKA1 Pop energetic ν detection ∼ 129 MHz),feasible with a flux by density Sin (zs ) IF = 30 mJy.III TheGRB red dotted lines ν ∼ 95 MHz) and "ν = 20 int detectability with LOFAR/SKA hand panels refer to a case with the noise σ n given in equation (2) (LOFAR telescope) and with 0.1n (expected for SKA1-low), respectively. Lower - based reionization simulations offorCiardi+ 12,13 panels: S/N on corresponding to the upper panels. See text further details. Ciardi, SI+ 15 - methodology for assessing detectability by LOFAR(+SKA) Ciardi+ 13 assume Sin=30mJy at z=zs Figure 4. Upper panels: sp Sin (zs ) = 0.1 mJy. The red d the source, Sin ; the blue dash absorption, Sabs ; and the black tion as it would be seen after 0.01 σ n (i.e. 1/10th of the SKA zs = 7.6 and "ν = 5 kHz (left and "ν = 20 kHz (right). Lo panels. See text for further de marginally detectable by LOFAR Figure 2. As Fig. 1, but the GRBIII is positioned at zs = 7.6 (i.e. feasible by SKA1 IF Pop III GRB energetic ν detection ∼ 165 MHz) and "ν = 5 kHz. Sin (zs ) = 0.1 mJy, a positiv at any redshift, as shown i than a few could be reache detectability with LOFAR/SKA Ciardi, SI+ 15 - based on reionization simulations of Ciardi+ 12,13 - methodology for assessing detectability by LOFAR(+SKA) Ciardi+ 13 assume Sin=30mJy at z=zs Downloaded fr marginally detectable by LOFAR Figure 3. As Fig. 1, but the GRBIII is positioned at zs = 14 (i.e. bykHz. SKA1 IIIinGRB energetic νdetection ∼ 95 MHz) feasible and "ν = 20 Note IF that Pop the S/N the lower-right Figure 3. As Fig. but the GRBIII is detectability with1, LOFAR/SKA positioned at zs = 14 (i.e. Ciardi, SI+ 15 ν ∼ 95 MHz) and "ν = 20 kHz. Note that the S/N in the lower-right - based on reionization simulations of Ciardi+ 12,13 panel is always higher than the range covered by the axis. - methodology for assessing detectability by LOFAR(+SKA) Ciardi+ 13 - assume Sin=0.1mJy at z=zs marginally detectable by SKA1 Figure 4. Upper panels: spectrum of a GRBII with a flux density Sin (zs ) = 0.1 mJy. The red dotted lines refer to the intrinsic spectrum of Figure 3. As Fig. but the GRBIII is detectability with1, LOFAR/SKA positioned at zs = 14 (i.e. Ciardi, SI+ 15 ν ∼ 95 MHz) and "ν = 20 kHz. Note that the S/N in the lower-right - based on reionization simulations of Ciardi+ 12,13 panel is always higher than the range covered by the axis. - methodology for assessing detectability by LOFAR(+SKA) Ciardi+ 13 - assume Sin=0.1mJy at z=zs MNRAS 453, 101–105 (2015) MNRAS 453, 101–105 (2015) doi:10.1093/mnra doi:10 Simulating the 21 cm forest detectable with LOFAR and SKA Simulating cm GRBs forest detectable with LOFAR and SKA in the spectrathe of 21 high-z in the spectra of high-z GRBs B. Ciardi,1‹ S. Inoue,2 F. B. Abdalla,3,4 K. Asad,5 G. Bernardi,6 J. S. Bolton,7 1‹ 8 3,4 5 6 5,8 3 5 5 B. Ciardi, S.A.Inoue, F. B. Abdalla, K. Asad, G. Bernardi, J. S. Bolton M. Brentjens, G. de2Bruyn, E. Chapman, S. Daiboo, E. R. Fernandez, 8 5,8 39 5 5 1 3 11 A. L. Graziani, G. J. A. Harker, I. T. Iliev, Jelić,5,8,10 M.Ghosh, Brentjens, A. G. de Bruyn, E. Chapman, S.V.Daiboo, E.H.R.Jensen, Fernande 5 L. V. E. Koopmans, 3 5 A. Maselli, 5,8,10 11 S. Martinez, G. Mellema, A.Kazemi, Ghosh,12 L. Graziani,1 G. J. 5A.O.Harker, I. T. Iliev,9 V.13Jelić, H. Jense 5,8 5 14 5 5 12detectable 5 5 13 1 A. R. Offringa, V. N. Pandey, J. Schaye, R. Thomas, H. Vedantham, marginally by SKA1 S. Kazemi, L. V. E. Koopmans, O. Martinez, A. Maselli, G. Mellema, Figure 4. Upper panels: spectrum of a GRBII with a flux density 8 5 5,8S. Zaroubi 5 14 5 5 S. Yatawatta and A. R. Offringa, V. N. Pandey, J. Schaye, R. Thomas, H. Vedantham, S (z ) = 0.1 mJy. The red dotted lines refer to the intrinsic spectrum of 1 in s s]. sto rd w, Hs ve st g). n, first supermassive black holes E~ LEdd tSal ~ few x1058 erg for MBH~106 Msol early, gas-rich environment -> ubiquitous blastwave formation + radio emission??� Marziani+ 11� Johnson+ 11� 1 kpc (physical) log(n) 4 2 0 –1 –2 –3 and luminosity, the MBH drives power1 kpc (physical) 4 ful outflows that sweep away the sur3.5 Fig. 9. MBH versus z for rounding a low-z sample (gray dotsboth Zamfir et al., 2010), and seve log(T) gas, thus halting its own 3 intermediate to high z samples. Red circles: Marziani et al. (2009); open square growth and star formation in the gal2.5 Dietrich et al. (2009); open triangles: Shemmer et al. (2004); filled pentagon axy. From the original idea (39),etrefined Netzer et al. (2007); filled squares: Trakhtenbrot al. (2011); open starr models of feedback have been de-(2007); large spot octagons: Willott et al. (2010); filled octagons: Kurk et al. veloped theoretical in late June 20 z ! 7: the high-z quasar whose (40–42). discoveryMany was announced (Mortlock et al., 2011). The dashed MBH = 5 # strong 109 M$. (For interpretati models (43,line 44)marks advocate that of the references to colour in this legend, the reader is referred to the w activity andfigure powerful feedback occur version of this article.) during galaxy mergers, thus providing a link between bulge formation and MBH growth. In the alternative 4.5 必要なhigh-z 電波源は きっとある� 心配するな� dN/d 21cm forest: halo mass dependence� 100 Shimabukuro, Ichiki, REVIEW SI,PHYSICAL Yokoyama 14 D 90, 08 0.1 z=10 101 dN/dz 0.01 0.001 τ 1 0 10 10-2 0.1 α/r we choose T IGM ¼ T ad , the average tempera IGM assuming only adiabatic cosmic expansion 0 10 with our basic assumption of not accounting physical feedback effects. -1 10 0.01 101 where ρ̄ is the total mass density including dark 10 z=20 -1 0.1 0.001 0.01 z=10,TK=Tad z=20,TK=Tad d2N/dzd τ OBING SMALL-SCALE FLUCTUATIONS … optical depth vsCOSMOLOGICAL impact parameter ! "3=2 10 -1 4 -1 4π ρ̄ 5πkB T IGM 105h-1Msun 10 MJ ¼ 10 h Msun 3 3Gρ̄mp μ 6 -1 absorber abundance per z interval 10 h Msun ! "3= 7 -1 1 T =K 10 h Msun -2 IGM 2 5 −1 8 -1 10 ≃ 3.58 × 10 h M 10 ⊙ 10 h Msun 1þz 10 1 1 -2 10 III. NONSTANDARD COSMOLOGI EFFECTS AND RESULTS Figure abundance of 211 cm 0.01 3 shows the0.1 features per redshift interval along an average l as a function of optical depth at z ¼ 10 and baseline ΛCDM cosmology. Around a giv expected number of absorption features with a roughly zτd2 N=dzdτ, which at z ¼ 10 is seen t 5, 0.7 for τ ∼ 0.01, 0.1, 1, respectively, app observer frequency νobs ∼ 129 MHz. At z ¼ 20 1010 ττ number Σ=0.0eV ffective of massive neutrino Σ=0.0eV CDM Σ=0.1eV 2 mWDMΣ=0.1eV =30keV heofenergy density of massive neutrinos 10 Σ=0.5eV 1 halos in different mass ranges to the Σ=0.5eV 1 -1 of halos in different mass ranges to the - WDM strongly suppresses LSS m =20keV 10 WDM Σ=1.0eV ritical density ρcr , at z=10 (top) and 1010 absorption features absorption at z=10 (top) and mWDMΣ=1.0eV =10keV CDM scale 4 features below m -dependent % WDM 1 10 mWDM=10keV mWDM=6keV 10 m ρ- νparticle i candidate: neutrinos 0 0 i mWDMsterile =2keV (15) mWDM=2keV = =2 , 10 2 10 ρ-crsolve 93.14h [eV]satellite problem? 1010-2 6 missing 0 0 10 z=10� 10 is -given by current limits m >~1 keV given by [47] [47] WDM ass of10each neutrino family [9]. Tak-2 -1-1 8 ! "" ! 10 # $ 10 # $ we plot halo mass functioneffect -1 -3 Ωcount, m 0.1N ν ννthe keV: m 0.1N ~<30 significant -4 ν 4- m WDM 1010 z=10,Σm =0.0eV 10 −0.8 . (14) ∼ −0.8 . (14) ν 10 ∼ of massive neutrinos in Fig.5. It can 22 1eV ΩΩmm hhtotal m mWDM <few z=10,Σm =1.0eV 1eV keV: 6 -6 m νsuppression 10 ppression of the mass function is most -2-2 z=20,Σmν=0.0eV 2 10 -2 10 mass 10 -4 ective number of massive neutrino -8 z=20,Σm =1.0eV 10 igh end where it falls off expoν ective number of massive neutrino 10 10 ee energy density of massive neutrinos absorber z=10,Σm 0 0.01 abundance 0.1 z=20� energy neutrinos ν=0.0eV 104density of massive 10 CDM -1 4 have itical density ρcr ,already z=10,Σm 4 ν=1.0eV servations placed rela10 -1 per z interval 10 itical density ρ , 10 -1 m =10keV z=20,Σm =0.0eV cr 2 ν τ 10 WDM 10 % masses. z=20,Σm 10 -2 on neutrino =1.0eV nts For example, 2 ν 102ρν 10 %i mi m% %10 WDM=2keV 0 m =mρνν <=10 (15) i , 0.17 eV and mν < 0.26 eV i2 FIG. -2 6: Abundance of 21 cm absorption features pe 0 = 0ρ-4cr 10 = 93.14h 2[eV] , (15) 10 halo mass 10ρcr -2 -2at z = 10 (top) and z = 20 (bottom), for diff om observations of the Lyα forest and 93.14h [eV] interval 10 -2 10 10 ! -2 10 function� ly-2-6[10, 48], while recent Planck results ass of 10 each neutrino family [9]. Takues of the total neutrino mass mν = 0.0eV, 0.1eV 0 10 -4 ass of each neutrino family -4the 10 eV from CMB alone [3].[9]. To Takilluscount, plot the halo mass function and 1.0eV. -3 10we z=20� 10 count, we plotwe theconsider halo function -3 -3 of-4-8massive in mass Fig.5. Itcases, can eutrino mass, three -6 -6 neutrinos 010 10 10 1010 of massive neutrinos in Fig.5.is It can pression of the mass function most d-61.0 eV. -8 0pression 1010-8of the massitfunction most -4 -10mass gh end where falls off isexpo10 10 4end 109 expo12 11 -8 where it 4 5 6 6 10 78 falls 810off 10 1214 10-4 -4 0.01 0.1 1 10 10 10 10 -10 0gh mass 10 10 10 10 10 10 10 10 10 10 2 3 2 τdτd N/dzdτ 2N/dzdτ τd N/dzdτ -3 dn/dlnM[h [h3 Mpc Mpc-3]] dN/dlnM 3 2 -3 dn/dlnM [h Mpc ] 2 τd N/dzdτ τd 2N/dzdτ 2 τd N/dzdτ τd N/dzdτ warm dark matter� 10 -1 8 ervations have -1 104 already 106M [h 10placed 1012 M 1010 ] rela- 1014 0.01 0.01 0.10.1 1 1 dark matter annihilation heating in minihalos als.org/ at University of Tokyo Library on August 19, 2015 hile the right shows the same with a Burkert profile. The black contour lines again correspond to the values of the colour bar. The green line s for which molecular cooling is possible. Halo models to the right of the line can cool efficiently. e.g. Ripamonti+ 07,10 Natarajan+ 09, Stacy+ 12 … Schön+ 15 Figure 6. Ratio of energy produced by DM annihilation over the Hubble time to the halo’s gravitational binding energy for a halo with an Einasto profile and of energy produced by DM annihilation overand the Hubble timeThe to the halo’sshow, gravitational bindinga energy forparticle a halo with an Einastovia profile andquark and tau particles as well as panels respectively, 50 GeV annihilating muon, Duffy mass–concentration relation fabs = 0.1. = 0.1. The panels show, respectively, a 50 GeV particle annihilating via muon, quark and tau particles as well entration relation and f 83-GeV particleabs annihilation via a W boson. Again the green line is the critical halo mass for molecular cooling, while theasblack contour lines correspond to nnihilation via a bar. W boson. Again the line of is the halo mass for molecular cooling, while the black contour lines correspond to the colour Halo models togreen the right the critical line can cool efficiently. lo models to the right of the line can cool efficiently. effect on 21cm forest? MNRAS 451, 2840–2850 (2015) 840–2850 (2015) まとめ� - 21cm forest: 21cm emissionと相補的な 宇宙黎明期・再電離期・宇宙論のプローブ まだ研究の余地いろいろあり e.g. DM heating - 背景電波光源:quasar? Pop III GRB?�first SMBH?? ��不定性大きいがそれ自体おもしろい研究課題 - energetic Pop III GRBが存在すれば21cm forestは z>~7でSKA1で観測可能かも LOFARではmarginal normal GRBならSKA2が必要