Today: Textbook Check | |
Astro-ph (xxx.lanl.gov) | |
WIRO TBA | |
Assignment for Friday check | |
Longair, Chapter 1 (History) | |
Friday we’ll discuss Chapter 2 | |
Note: This class will meet W&F, 5440 will be M&W |
George Gamow (late 1940s) realized that running the expansion backwards means a hot, dense early universe that was radiation dominated, and nucleosynthesis was possible. | |
With Alpher and Herman, predicted background radiation left over from this period, which would now have a temperature of about 5 K. | |
Penzias and Wilson discover the background radiation in 1965 by accident, win Nobel prize. | |
Prediction from Big Bang
Model:
Abundance of the light elements
Big Bang Nucleosynthesis | |||
T, r both high enough at start to fuse protons into heavier elements | |||
T, r both dropping quickly so only have time enough to fuse a certain amount. | |||
Simple models of expansion predict 24% abundance He | |||
24% is the amount of He observed* | |||
Abundance of 2H, 3He, 7Li depends on rnormal matter | |||
Suggests rnormal matter is only 5% of rcritical | |||
But we need to also consider “dark matter” and its gravity |
Prediction from Big Bang
model:
Cosmic Background Radiation
Look out (and back in time) to place where H became neutral | |
Beyond that the high density ionized H forms an opaque “wall” | |
Originally ~3000 K blackbody radiation | |
The material that emitted it was moving away from us at extreme speed | |
That v produces extreme redshift (z=1000), so photons all appear much redder, so T appears cooler | |
With red shift, get 2.7 K Planck blackbody | |
Should be same in all directions |
Cosmic Microwave Background Observations
First detected by Wilson and Penzias in 1960’s | |||
Serendipitous detection – thought is was noise in their radio telescope but couldn’t find cause. Only later heard of theoretical predictions | |||
Best spectrum observed by COBE satellite | |||
Red curve is theoretical prediction | |||
43 Observed data points plotted
there error bars so small they are covered by curve. |
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it is covered by curve. | |||
Isotropy also measured by COBE | |||
T varies by less than 0.01 K across sky | |||
Small “dipole” anisotropy seen | |||
Blue = 2.721 Red = 2.729 | |||
Caused by motion of Milky Way falling towards the Virgo supercluster. |
Critical points with time running forward
10-45 sec Quantum gravity? Physics not understood | |
10-34 sec 1026
K Nuclear strong force/electro weak force separate (inflation, matter/antimatter asymmetry) |
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10-7 sec 1014 K Protons, AntiprotonsŰphotons | |
10-4 sec 1012 K Number of protons frozen | |
4 sec 1010 K Number of electrons frozen | |
2 min Deuterium nuclei begins to survive | |
3 min 109 K Helium nuclei begin to survive | |
30 min 108 K T, r too low for
more nuclear reactions (frozen number of D, He -- critical prediction) |
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300,000 yr 104 K Neutral H atoms begin to survive (frozen number of photons – critical prediction) |
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1 billion yr Galaxies begin to form | |
13 billion yr Present time |
Hubble Expansion | |
Black Body Background Radiation | |
Light Element Abundances | |
Age of oldest stars consistent with Ho age | |
Lots of theory here! | |
Jeans (1902), gravitational collapse in a stationary medium, depends on sound speed and density | |
Lifshitz (1946), general case including expanding medium, but collapse is not typically exponetial and structures grow very slowly – too slowly! Cannot start with infinitesimal perturbations. | |
Zeldovich, Novikov, Peebles (1960s) used finite perturbations (1 part in 10000). | |
Main test of all this is the cosmic microwave background radiation, since fluctations should leave imprints. | |
Thermal history of pregalactic gas can be worked out in detail (and we will do so!). | |
Density fluctuations tied to temperature fluctuations, revealed finally by COBE, but small. Lots more details to go into here later in course. | |
Two main ideas: top-down vs. bottom-up. | |
Need for dark matter (hot or cold) became apparent – normal matter needs help to collapse into galaxies. |
Isotropy – the universe looks the same in all directions, again strictly true on large scales | |
Small Baryon/Anti-baryon asymmetry | |
Close to critical (Omega = 1) (will be HW) | |
Initial fluctuations to seed structure growth |
Inflation (Guth, others, early 1980s) resolves some of these properties. Inflation posits an early exponential expansion of the universe that leaves the curvature flat (close to omega = 1) and takes regions in causal contact and moves them far beyond their local horizons (isotropy). May help form the fluctuations leading to galaxies. |