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Cosmological implications of the first year

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Title: Cosmological implications of the first year


1
Cosmological implications of the first year
WILKINSON MICROWAVE ANISOTROPY PROBE
results
http//lambda.gsfc.nasa.gov
Licia Verde University of Pennsylvania
2
David Wilkinson 1935-2002
3
WMAP
A partnership between NASA/GSFC and Princeton
Science Team
NASA/GSFC Chuck Bennett (PI) Michael Greason Bob
Hill Gary Hinshaw Al Kogut Michele Limon Nils
Odegard Janet Weiland Ed Wollack
Brown Greg Tucker
UCLA Ned Wright
Princeton Chris Barnes Norm Jarosik Eiichiro
Komatsu Michael Nolta
Lyman Page Hiranya Peiris David Spergel Licia
Verde
Chicago Stephan Meyer
UBC Mark Halpern
4
(Most of) WMAP Science Team, August 2002
5
Launched from cape Canaveral on June 30 2001
6
Trajectory
Lunar swingby
Phasing loops
Official arrival date Oct 1, 2001
100 days to L2, 1.5e6 km from Earth.
7
Big Bang
TIME
TEMP.
Cosmic History
Inflation-like epoch.
new
new
CMB decouples from plasma
First stars form
new
NOW
new
MAP990011
8
CMB THEORY
Seeing sound (W. Hu)
HOW? WHY?
Last scattering surface snapshot of the
photon-baryon fluid
What put them there?
On large scales primordial ripples
Photons radiation pressure

Sound waves

On smaller scales
Gravity compression
Stop oscillating at recombination
Horizon size at LSS ? Fundamental mode (over
tones)
9
Some history
10
(No Transcript)
11
Meanwhile,on the other side of the iron curtain
12
COBE 1992
Bennett et al 2003
WMAP 2003
13
Compress the CMB map to study cosmology
Express sky as
If the anisotropy is a Gaussian random field
(real and imaginary parts of each
independent normal deviates, not correlated.)
all the statistical information is contained in
the angular power spectrum
0.06 of map
5 deg
X
1 deg
Raw 94 GHz near NEP
Raw 61 GHz near NEP
/- 32 uK
14
(From Hinshaw et al 2003)
Before 11 Feb. 2003
15
After
Why only? (Komatsu et al. 2003)
16
1 deg
compression
Acoustic peaks
rarefaction
compression
Primordial ripples
Fundamental mode
17
compression
Rarefaction etc
Potential wells
baryons
Geometry
Primordial ripples
Fundamental mode
18
From Wayne Hu
POLARIZATION EFFECT 1 CONFIRMATION OF PHYSICAL
ASSUMPTIONS.
Polarization of the CMB is produced by Thompson
scattering of a quadrupolar radiation pattern.
Hot spot
At decoupling, the quadrupole is produced by
velocity gradients.
A component of the polarization is correlated
with the temperature anisotropy.
Cold spot
Coulson et al
2 deg
19
Generation of CMB polarization
  • Temperature quadrupole at the surface of last
    scatter generates polarization.

20
Temperature-polarization correlation
  • Radial (tangential) pattern around cold (hot)
    spots.

21
POLARIZATION EFFECT 2 REIONIZATION BY FIRST
OBJECTS.
Based on Tegmark
Stars form near z20, light reionizes the plasma.
Free electrons scatter CMB photons, uniformly
suppressing the fluctuations by 30 for lgt40.
Conformal spacetime diagram with one spatial
dimension not shown.
Free electrons see the local z20 CMB quadrupole
and polarize the CMB at large angular scales,
where no other mechanism of polarization
operates.
22
Large Scale TE anti-correlation
Kogut et al (2003)
Peiris et al. 2003
23
TE cross-correlation
Prediction from TT spectrum
  • The TT spectrum makes precise predictions for the
    TE spectrum
  • We saw it.
  • Triumph for the standard cosmological model.

(Kogut et al. 2003)
24
SachsWolfe 1967
Interpretation
Silk 1968
Peebles Yu 1970
Sunyaev Zeldovich 1970
The angular power spectrum is a function of 15
cosmological parameters. Perturbations are linear.
The analysis path follows
Lineweaver
e.g., Kosowsky et al.
  • Select parameters
  • Compute model with CMBFAST
  • Compare to measured , find L
  • Repeat to find confidence regions.

Selkak Zaldarriaga
Christensen et al.
The simplest best fit model has 6 parameters and
The probability to exceed is 5
Can combine data with external surveys as well.
25
RESULTS
WMAP only (TTTE), flat LCDM
(Spergel et al. 2003)
CMB appears to be Gaussian.
(Komatsu et al.)
  • 15 of CMB was re-scattered in a reionized
    universe.
  • The estimated reionization redshift 20,
  • or 200 million years after the Big-Bang.

Flat LCDM still fits 6 parameters fit 1348 points
atomic density
DM density
Kg/m
3
Age at decoupling
Age
Gyr
marginalized
Fits not only the CMB but also a host of other
cosmological observations.
26
RESULTS
(Spergel et al. 2003)
WMAP only (TTTE), flat LCDM
TE alone
(Kogut et al 2003)
marginalized
degeneracy
27
WMAP only degeneracies
(TTTE)
1 and 2
joint confidence contours
Main degeneracy
Will get better soon
28
TEST MODEL CONSISTENCY and LIFT DEGENERACiES
WMAPext
CBI
ACBAR
Lyman alpha forest
Complementary in scales and redshift
29
BEYOND LCDM model
FLATNESS
Riess et al. 2001
HST meas. of Ho
de Bernardis et al 2000
Verde et al 2002
(Spergel et al 2003)
After
30
We (and all of chemistry) are a small minority in
the Universe.
31
CONSTRAINTS ON NEUTRINO MASS
P(K) amplitude
Factor of few better than previous cosmological
constraints
(Elgaroey et al.2002)
32
Quintessence
33
Running spectral index
Parameters do not shift when adding other data
sets.
(all data)
suggestion
WMAP power law
This is our best fit model
Can add tensors and get limits on r (Peiris
et al. 2003)
34
INTRIGUING
Cl
l
l
35
Conclusions
For physicists
We have a standard cosmological model 6 (or 7)
parameters fit all.
For astronomers
Boring LCDM universe with a twist
We have extrapolated forwards the observations.
The model seems to work so well that we
can attempt to extrapolate it backwards, before

(Peiris et al. 2003)
Constraints on inflation!
Data, software, papers and results are at
http//lambda.gsfc.nasa.gov
36
END
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