Big Bang, and the Cosmic Microwave Background
Eiichiro Komatsu (Max-Planck-Institut für Astrophysik, Garching) Celebration for the continuation of the Universe Cluster Deutsches Museum, November 22, 2012
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Big Bang, and the Cosmic Microwave Background Eiichiro Komatsu - - PowerPoint PPT Presentation
Big Bang, and the Cosmic Microwave Background Eiichiro Komatsu (Max-Planck-Institut fr Astrophysik, Garching) Celebration for the continuation of the Universe Cluster Deutsches Museum, November 22, 2012 1 Cosmology: The Questions How much
Eiichiro Komatsu (Max-Planck-Institut für Astrophysik, Garching) Celebration for the continuation of the Universe Cluster Deutsches Museum, November 22, 2012
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Universe when it was very young.
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From “Cosmic Voyage”
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COBE Satellite, 1989-1993
4K Black-body 2.725K Black-body 2K Black-body Rocket (COBRA) Satellite (COBE/FIRAS) CN Rotational Transition Ground-based Balloon-borne Satellite (COBE/DMR)
Wavelength
3mm 0.3mm 30cm 3m
Brightness, W/m2/sr/Hz
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(from Samtleben et al. 2007)
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“For their discovery of cosmic microwave background radiation”
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D.Wilkinson (W of WMAP)
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–Microwave oven: 12cm –Cellular phone: 20cm –UHF Television: 39-64cm –FM radio: 3m –AM radio: 300m
You can “see” CMB by TV (not by a cable TV of course!). Perhaps you can “hear” CMB by a cell phone?
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University College London
gravitational potential because ρDM/ρH,He~5
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scatter photons efficiently.
very far. proton helium electron photon
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When the temperature falls below 3000 K, almost all electrons are captured by protons and helium nuclei.
are no longer
and electrons are no longer coupled. Time 1500K 6000K
3000K
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proton helium electron photon
level)
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Smoot et al. (1992)
1cm 6mm 3mm
“For their discovery of the blackbody form and anisotropy
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CMB: The Farthest and Oldest Light That We Can Ever Hope To Observe Directly
electrons and protons were combined to form neutral hydrogen.
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behind it to avoid radiation from them
June 2001: WMAP launched!
February 2003: The first-year data release March 2006: The three-year data release March 2008: The five-year data release January 2010: The seven-year data release
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used to be September 8, 2010: WMAP left L2
behind it to avoid radiation from them
June 2001: WMAP launched!
February 2003: The first-year data release March 2006: The three-year data release March 2008: The five-year data release January 2010: The seven-year data release
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used to be September 8, 2010: WMAP left L2
We are currently working
(nine-year data release)
WMAP WMAP Spacecraft Spacecraft
thermally isolated instrument cylinder secondary reflectors focal plane assembly feed horns back to back Gregorian optics, 1.4 x 1.6 m primaries upper omni antenna line of sight deployed solar array w/ web shielding medium gain antennae passive thermal radiator warm spacecraft with:
60K 90K
300K
Radiative Cooling: No Cryogenic System
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COBE WMAP
COBE 1989 WMAP 2001
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Verde
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years (±0.11 billion years)
“ScienceNews” article on the WMAP 7-year results
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How did we obtain these numbers?
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fields): Tν~ν–3
Tν~complicated You need at least five frequencies to separate them!
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points on the sky, separated by θ, are correlated?
– How much fluctuation power do we have at a given angular scale? – l~180 degrees / θ
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COBE WMAP
COBE/DMR Power Spectrum Angle ~ 180 deg / l
Angular Wavenumber, l
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~9 deg ~90 deg (quadrupole)
structures below ~7 degrees
times better than COBE.
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COBE WMAP
Angular Power Spectrum Large Scale Small Scale about 1 degree
COBE
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analyzing the wave form of the cosmic sound waves.
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Baryon Density (Ωb) Total Matter Density (Ωm) =Baryon+Dark Matter
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Q<0; U=0 North East
Stokes Q Stokes U
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Stokes Q Stokes U North East
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Stokes Q Stokes U
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Stokes Q Stokes U
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Stokes Q Stokes U
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Stokes Q Stokes U
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fields): Tν~ν–3
Tν~complicated You need at least THREE frequencies to separate them!
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quadrupole anisotropy.
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Wayne Hu
images around temperature hot and cold spots.
mask (not shown), there are 12387 hot spots and 12628 cold spots.
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“slow-down phase” at θ=0.6 deg are predicted to be there and we observe them!
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can generate the E- mode polarization, but not B-modes.
waves can generate both E- and B-modes!
B mode E mode
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generate quadrupolar anisotropy around electrons!
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Electron
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Redshift Redshift Blueshift Blueshift R e d s h i f t R e d s h i f t B l u e s h i f t B l u e s h i f t
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Gravitational waves can produce both E- and B-mode polarization
Theory of “Cosmic Inflation” predicts r <~ 1 – I will come back to this in a moment
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B-mode is the next holy grail!
Polarization Power Spectrum
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called “Cosmic Inflation,” predicts:
fraction of a second after its birth.
acceleration also happened at very, very early times!
(~10-15m) would be stretched to 1 A.U. (~1011m), at least.
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(Guth 1981; Linde 1982; Albrecht & Steinhardt 1982; Starobinsky 1980)
Cosmic Inflation = Very Early Dark Energy
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Angular Power Spectrum Large Scale Small Scale about 1 degree
COBE
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Angular Power Spectrum
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Large Scale Small Scale
The Early Universe Could Have Done This Instead
Angular Power Spectrum
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Small Scale Large Scale
...or, This.
Angular Power Spectrum
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Small Scale Large Scale
...or, This.
Angular Power Spectrum
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Small Scale Large Scale
called “Cosmic Inflation,” predicts:
fraction of a second after its birth.
fluctuations during inflation, and
determined by the expansion history during cosmic inflation.
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Macroscopic size at which gravity becomes important δφ Quantum fluctuations on microscopic scales INFLATION! Quantum fluctuations cease to be quantum, and become observable! δφ
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imprinted in CMB, we can observe the quantum phenomena at the ultra high-energy scales that would never be reached by the particle accelerator.
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time, i.e., gravitational waves, by the same mechanism.
anisotropy in CMB, as well as polarization in CMB with a distinct pattern called “B-mode polarization.” h = (Expansion Rate)/(21/2πMplanck) [in natural units] [h = “strain”]
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Starobinsky (1979)
primordial tilt, ns, and the tensor-to-scalar ratio, r.
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rate, etc., from CMB.
probing the origin of fluctuations in the very early Universe: inflationary epoch at ultra-high energies.
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= <ζk1ζk2ζk3> = (amplitude) x (2π)3δ(k1+k2+k3)F(k1,k2,k3)
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model-dependent function
k1 k2 k3 Primordial fluctuation ”fNL”
MOST IMPORTANT
close to Gaussian.
simple single-field inflation models: 1–ns≈r≈fNL
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{gNL[(54/25)Pζ(k1)Pζ(k2)Pζ(k3)+cyc.] +τNL[Pζ(k1)Pζ(k2)(Pζ(|k1+k3|)+Pζ(|k1+k4|))+cyc.]} The local form consistency relation, τNL=(6/5)(fNL)2, may not be respected – additional test of multi-field inflation! k3 k4 k2 k1
k2 k1 k3 k4
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from WMAP 7-year are consistent with single-field or multi- field models.
with the future.
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ln(fNL) ln(τNL) 74 3.3x104
(Smidt et
anything after
survived the test (for the moment: the future galaxy surveys can improve the limits by a factor of ten). ln(fNL) ln(τNL) 10 600
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field is dead.
detected, in accordance with the Suyama-Yamaguchi inequality, as expected from most (if not all - left unproven) of multi- field models. ln(fNL) ln(τNL) 600
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field is dead.
detected, inconsistent with the Suyama- Yamaguchi inequality.
this may not be completely general) BOTH the single-field and multi-field are gone. ln(fNL) ln(τNL) 30 600
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Guiana on May 14, 2009.
released in December, 2012.
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