PHY306 1 Modern cosmology 4: The cosmic microwave background Expectations Experiments: from COBE to Planck  COBE  ground-based experiments  WMAP  Planck.

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Presentation transcript:

PHY306 1 Modern cosmology 4: The cosmic microwave background Expectations Experiments: from COBE to Planck  COBE  ground-based experiments  WMAP  Planck Analysis Results

PHY306 2 Analysis of WMAP data: the power spectrum Resolution and sky coverage  beam profiles mapped by looking at Jupiter (a microwave source of known size) –sizes range from 49′ to 13′ depending on frequency –this corresponds to ℓ max ~ 800  orbit around L2 covers whole sky every 6 months WMAP beam profiles from L. Page et al, 2003, ApJS, 148, 39

PHY306 3 Analysis of WMAP data: the power spectrum Instrumental noise  WMAP has 10 radiometer assemblies (each with 2 receivers of different polarisation) covering 5 frequencies  derive angular power spectrum by cross-correlating measurements from maps by different radiometers  this cancels out noise properties of individual radiometers G. Hinshaw et al, 2003, ApJS, 148, 135

PHY306 4 Analysis of WMAP data: the power spectrum Foreground sources  have different spectra  Galactic plane region ignored in analysis  point sources subtracted synchrotron free-free dust

PHY306 5 Results WMAP team extract parameters including  baryon density Ω b h 2  matter density Ω m h 2  neutrino mass m ν  Hubble constant h  optical depth to reionisation τ  spectral index of fluctuations n  overall normalisation A to WMAP alone or WMAP with various other data

Combined Analyses What other data samples can be used?  WMAP 9-year analysis uses baryon acoustic oscillations (i.e. galaxy redshift surveys) and an independent measurement of H 0  power spectrum of luminous red galaxies can be used instead of standard galaxy survey data  H 0 = 73.8±2.4 km s –1 Mpc –1, Riess et al. (2011), from SNe Ia at z < 0.1  WMAP 5-year analysis used baryon acoustic oscillations and Type Ia supernovae  WMAP9 restricts use of SNe Ia because of significant systematic errors PHY228 6

PHY306 7 Results from different data ParameterPlanckWMAP9 W9+BAO+H 0 n0.962 ± ± ± τ0.097 ± ± ± h0.674 ± ± ± Ω b h 2 %2.207 ± ± ± Ω cdm h 2 %11.96 ± ± ± 0.23 ΣmνΣmν <0.23 eV<1.3 eV<0.58 eV* ΩkΩk ±0.0067¹−0.037 ± 0.043– ± * w− −0.10 −1.1 ± 0.4*−1.07 ± 0.09* = includes ground-based CMB data (SPT, ACT) ¹ = includes WMAP polarisation

PHY306 8 Consistency checks Compare CMB results with other data  good consistency with galaxy redshift surveys  not such good consistency with H 0  Planck and, to lesser extent, WMAP9 prefer lower value  note that CMB estimates of H 0 are rather model dependent

Planck vs WMAP Disagreement between Planck and WMAP9 is noticeable  WMAP9 agrees better with independent measures such as “conventional” H 0  could this point to systematic error in Planck data? Spergel, Flauger and Hložek (2013) suggest problem with Planck 217 GHz spectrum  but they are WMAP authors... PHY228 9 arXiv [astro-ph]

PHY Conclusions Agreed features of best fit cosmological model  the universe is flat to high precision  as expected from inflation  no evidence of significant neutrino contribution  no hot dark matter  number of neutrinos consistent with 3  dark energy is consistent with cosmological constant  w ≃ −1  Ω Λ ≈ 0.7, Ω m0 ≈ 0.3, H 0 ≈ 70 km/s/Mpc  but some disagreement about exact values

PHY Consequences Universe is dominated by matter and Λ Universe is currently accelerating  ä(t 0 ) = H 0 2 (1 – 3 / 2 Ω m0 ) > 0  acceleration started when Ω m0 /a 2 = 2(1 − Ω m0 )a, i.e. a = 0.613±0.016 or z = 0.632±0.043 (Planck) a = 0.600±0.014 or z = 0.666±0.039 (SFH13)  consistent with supernova results

PHY Consequences can be integrated (slightly messily) to give which enables us to calculate the age of the universe, proper distances, expansion as a function of time, etc.

PHY Conclusions Data from the HST, supernovae, galaxy surveys and the CMB have enabled us to determine cosmological parameters to within a few percent  different sources are basically consistent—need to wait and see if low Planck H 0 significant Data now provide strong constraints on theories  “benchmark” ΛCDM hard to beat

PHY Where are we? We have a first class description of the Universe  its content, its age, its likely future We do not have good explanations for some aspects  the nature of dark matter (can LHC help?)  (especially) the nature of dark energy  the actual values of the parameters Immense progress in the last 15 years, but much still to do!