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Material Type: Exam; Class: DRILL; Subject: Naval Science; University: University of Texas - Austin; Term: Spring 2008;
Typology: Exams
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Eiichiro Komatsu University of Texas at Austin CITA, March 11, 2008
Hinshaw et al. , โ Data Processing, Sky Maps, and Basic Results โ
Hill et al. , โ Beam Maps and Window Functions โ 0803.
Gold et al. , โ Galactic Foreground Emission โ 0803.
Wright et al. , โ Source Catalogue โ 0803.
Nolta et al. , โ Angular Power Spectra โ 0803.
Dunkley et al. , โ Likelihoods and Parameters from the WMAP data โ 0803.
Komatsu et al ., โ Cosmological Interpretation โ 0803.
Evidence for the cosmic neutrino background from the WMAP data alone
Instantaneous reionization at zreion=6 is excluded at the 3.5 sigma level
The tightest constraints on inflation models to date
Hinshaw et al.
Hinshaw et al.
Improved Beam Model
5 years of the Jupiter data, combined with the extensive physical optics modeling, reduced the beam uncertainty by a factor of 2 to 4.
Improved Calibration
Improved algorithm for the gain calibration from the CMB dipole reduced the calibration error from 0.5% to 0.2%
More Polarization Data Usable for Cosmology
We use the polarization data in Ka band. (We only used Q and V bands for the 3-year analysis.)
Nolta et al. Cosmic variance limited to l= Much improved measurement of the 3rd peak!
Nolta et al. Note consistency around the 3rd- peak region
Hinshaw et al. Errors include cosmic variance Black Symbols are upper limits
Optical Depth measured from the EE power spectrum:
Tau(5yr)=0.087 +/- 0.
Tau(3yr)=0.089 +/- 0. (Page et al.; QV only)
3-sigma to 5-sigma!
Tau form the null map (Ka- QV) is consistent with zero Hinshaw et al.
How do neutrinos affect CMB?
They change the radiation-to-matter ratio. The larger the number of neutrino species is, the later the matter-radiation equality, zequality , becomes.
So, this effect is degenerate with the matter density.
Neutrino perturbations affect metric perturbations as well as the photon-baryon plasma, through which CMB anisotropy is affected.
Multiplicative phase shift is due to the change in zequality
Degenerate with ฮฉmh 2
Suppression is due to neutrino perturbations
Degenerate with ns
Additive phase shift is due to neutrino perturbations
No degeneracy (Bashinsky & Seljak 2004) Red: Neff=3. Blue: Neff= ฮฯ 2 =8.2 -> 99.5% CL Dunkley et al.
From WMAP+BAO+SN (I will explain what BAO and SN are shortly)
Neff=4.4 +/- 1.
From the Big Bang Nucleosynthesis
Neff=2.5 +/- 0.
From the decay width of Z bosons measured in LEP
Nneutrino=2.984 +/- 0. Komatsu et al.
Is the observable universe flat?
Are the primordial fluctuations adiabatic?
Are the primordial fluctuations nearly Gaussian?
Is the power spectrum nearly scale invariant?
Is the amplitude of gravitational waves reasonable?