STRUCTURE FORMATION MATTEO VIEL INAF and INFN Trieste

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STRUCTURE FORMATION MATTEO VIEL INAF and INFN Trieste SISSA LECTURE nr 6 - 15

STRUCTURE FORMATION MATTEO VIEL INAF and INFN Trieste SISSA LECTURE nr 6 - 15 th March 2011

OUTLINE: LECTURES 1. Structure formation: tools and the high redshift universe 2. The dark

OUTLINE: LECTURES 1. Structure formation: tools and the high redshift universe 2. The dark ages and the universe at 21 cm 3. IGM cosmology at z=2=6 4. IGM astrophysics at z=2 -6 5. Cosmological probes LCDM scenario 6. Review of main concepts

GOING NON-LINEAR MEAN CORR FUNCTION WITHIN R INITIAL NEW While non-linear ~ a 3

GOING NON-LINEAR MEAN CORR FUNCTION WITHIN R INITIAL NEW While non-linear ~ a 3 For larger x UNIVERSAL MASS CONSERVATION MAPPING OF LINEAR INTO NON-LINEAR

GOING NON-LINEAR-I

GOING NON-LINEAR-I

COSMIC EXPANSION

COSMIC EXPANSION

Measuring the cosmic expansion? This is a fundamental quantity not related at all to

Measuring the cosmic expansion? This is a fundamental quantity not related at all to the FRW equations! If you want to do such a thing then…

COsmic. Dynamic. EXperiment Dz/Dt (10 -10 yr-1) REDSHIFT CODEX-I Ultra-stable spectrograph

COsmic. Dynamic. EXperiment Dz/Dt (10 -10 yr-1) REDSHIFT CODEX-I Ultra-stable spectrograph

CODEX and cosmology -II Liske et al. , 2007, in preparation

CODEX and cosmology -II Liske et al. , 2007, in preparation

CODEX and cosmology-III CODEX only no priors cosmological constant CODEX only assuming flatness 72

CODEX and cosmology-III CODEX only no priors cosmological constant CODEX only assuming flatness 72 ± 2 km/s/Mpc and d Wm = 1% 100 yrs 30 yrs 10 yrs w = -1 w = w 0 + w a ( 1 - a )

NON – LINEAR EVOLUTION OF COSMIC STRUCTURE

NON – LINEAR EVOLUTION OF COSMIC STRUCTURE

LECTURE # 1 Neutralino DM

LECTURE # 1 Neutralino DM

Extrapolating a bit…. !!!

Extrapolating a bit…. !!!

LECTURE # 2 21 cm cosmic structures

LECTURE # 2 21 cm cosmic structures

How would the universe at z~12 look like - III? LCDM DARK ENERGY Gas

How would the universe at z~12 look like - III? LCDM DARK ENERGY Gas overdensity Neutral hydrogen fraction SKY AND FREQUENCY INFORMATION Radio sky much brighter than CMB

LECTURE # 3 NEUTRINOS and LYMAN-a

LECTURE # 3 NEUTRINOS and LYMAN-a

Active neutrinos - VIII Seljak, Slosar, Mc. Donald, 2006, JCAP, 0610, 014 normal 3

Active neutrinos - VIII Seljak, Slosar, Mc. Donald, 2006, JCAP, 0610, 014 normal 3 1, 2 inverted 2 1 3 2 s limit Tight constraints because data are marginally compatible Smn (e. V) < 0. 17 (95 %C. L. ), < 0. 19 e. V (Fogli et al. 08) r < 0. 22 (95 % C. L. ) running = -0. 015 ± 0. 012 Neff = 5. 2 (3. 2 without Ly a) CMB + SN + SDSS gal+ SDSS Ly-a Goobar et al. 06 get upper limits 2 -3 times larger…… forecasting see Gratton, Lewis, Efstathiou 2007

LECTURE # 4 FEEDBACK FROM GALACTIC WINDS

LECTURE # 4 FEEDBACK FROM GALACTIC WINDS

Springel & Hernquist 2002, 2003

Springel & Hernquist 2002, 2003

LECTURE # 5 BAO

LECTURE # 5 BAO

Cosmological parameters from baryonic oscillations Baryonic acoustic oscillation in SDSS galaxy power spectrum detected

Cosmological parameters from baryonic oscillations Baryonic acoustic oscillation in SDSS galaxy power spectrum detected in Dec 2004 46748 LRG in 0. 72 (Gpc/h)3 at <z>=0. 35 - Eisenstein et al. , 2005, Ap. J, 633, 560 - They are a standard ruler and a signature of the photons-baryons interaction in the plasma at recombination (z=1100) and provide measurement of H (z) and D A (z) - These soundwaves could either be seen in the CMB peaks or in the galaxy powerspec. with the complication of: bias (galaxy-matter) and peculiar velocities Physical length depends on the sound horizon at recombination Different Wm h 2 DM is angular diameter distance - from CMB DV = [DM 2 cz/H(z)] 1/3 distance - from LRG dilation scale of the correlation function