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CMB observations and results Dmitry Pogosyan University of Alberta Lake Louise, February, 2003 Lecture 1: What can Cosmic Microwave Background tell us.

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Presentation on theme: "CMB observations and results Dmitry Pogosyan University of Alberta Lake Louise, February, 2003 Lecture 1: What can Cosmic Microwave Background tell us."— Presentation transcript:

1 CMB observations and results Dmitry Pogosyan University of Alberta Lake Louise, February, 2003 Lecture 1: What can Cosmic Microwave Background tell us about the Universe ? A theoretical introduction. Lecture 2: Recent successes in the mapping of CMB anisotropy: what pre-WMAP and WMAP data reveals.

2 ∆T/T ~ 10 -5

3 Sachs-Wolfe Effect Acoustic Oscillations Drag Damping Curvature Doppler Tensors Reionization Phenomenology of the Angular Power Spectrum large small

4 Error origins – noise and ‘cosmic variance’ Cosmic Variance ~ C l / √fsky Noise

5 Relikt, 1983 (USSR) First CMB anisotropy data actively used to restrict cosmological models Quadrupole dT/T < 4 x 10 -5 Many models where dismissed for failing this limit – hot (massive neutrino) dark matter, late decaying neutrinos ….

6 COBE-DMR, 1992 First detection of anisotropy large angular scale l < 20 growing initial slope ns=1.2  0.2 Low quadrupole power

7 Search for the first acoustic peak: TOCO 1998 Boomerang NAmerica, 1997

8 Mapping acoustic oscillations: Boomerang 2000-2002 Maxima 2000-2001 DASI 2001

9 2002 CBI – damping tail Archeops – low l link to COBE ACBAR - medium-high l DASI – detection of polarization

10 Pre WMAP parameters (Jan 2003)

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13 Deficiencies Covering only part of the sky leads to high cosmic variance uncertainties. (Noise is not an issue at l < 1000) Patched coverage of the angular scales enhances role of systematics (e.g., calibration and beam uncertainties) which dominates analysis. As the result – limited success of breaking some degeneracies –  c –  8 as predicted from CMB –  c – ns –  c – gravitational waves

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16 Wilkinson Microwave Probe (WMAP) – launch June 2001, first year data release – Feb 11, 2003 75-85% of full sky 5 frequency channels at 23-94 Ghz First 1year data – sky is covered twice Each pixel observed ~3000 times. Cosmic variance limited up to l~600 0.5% calibration uncertainty

17 WMAP high S/N, high resolution CMB map of the full sky

18 Joint pre-WMAP  k = -0.05  0.05  b = 0.022  0.002  cdm = 0.12  0.02 n s = 0.95  0.04  c < 0.3-0.4 WMAPext  k = -0.02  0.02  b = 0.0224  0.0009  cdm = 0.135  0.009 h = 0.71  0.04 n s = runs 1.2-0.93  c = 0.17  0.04 WMAP alone  k = -0.03  0.05  b = 0.024  0.001  cdm = 0.14  0.02 h = 0.72  0.05 n s = 0.99  0.04  c = 0.15  0.07

19 Measurement of TE polarization Prove of adiabatic perturbation origin (TE anticorrelation at ~ 100)  c determination from TE enhancement at l < 20. WMAP new advances – TE:  c, adiabaticity

20 CMB Polarization Full description of radiation is by polarization matrix, not just intensity – Stockes parameters, I,Q,U,V Why would black-body radiation be polarized ? Well, it is not in equilibrium, it is frozen with Plankian spectrum, after last Thompson scattering, which is a polarizing process. But only, because there is local quadrupole anisotropy of the photon flux scattered of electron. Thus, P and dT/T are intimately related, second sources first (there is back-reaction as well). There is no circular polarization generated, just linear – Q,U. Level of polarization ~10% for scalar perturbations, factor of 10 less for tensors. Thus needed measurements are at dT/T~10 -6 – 10 -8 l evel. As field on the sky – B, E modes (think vectors, but in application to second rank tensor), distinguished by parity.

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23 WMAP new advances – extending the parameter list Do we need ever precise determination of the parameters ? Yes, if we want to explore larger parameter space., WMAP: –Running ns – positive slope at low l, negative at higher l Recall COBE-DMR, it also preferred n~1.2 ! Also, low quadrupole – hint to new physics ? –Gravitational wave (tensor) contribution to dT/T is small < 0.72 of scalar component

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25 “ The Seven Pillars ” of the CMB (of inflationary adiabatic fluctuations)  Large Scale Anisotropies  Acoustic Peaks/Dips  Gaussianity Polarization, TE correlation Damping Tail Secondary Anisotropies Gravity Waves, B-type polarization pattern Minimal Inflationary parameter set Quintessesnce Tensor fluc. Broken Scale Invariance

26 BOOMERANG Cosmic Background Imager (CBI) ACBAR


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