Course
Chapters
- The recombination and the cosmic microwave
background (CMB)
- Temperature anisotropies of the CMB: the
Sachs-Wolfe formula (simplified description under the fluid limit and
the instantaneous recombination approximation)
- From the temperature anisotropies to their
angular power spectrum Cl
- Understanding the shape of the Cls
- Toward a refined description: the Boltzmann
equation and kinetic theory
- Polarisation
- Other effects to include
Abstract
This
series of three lectures will provide an introduction to the physics of
the cosmic microwave background. We will first describe the
recombination in a spatially homogeneous and isotropic spacetime and
then discussed the propagation of light at the background and perturbed
level. Assuming an instantaneous recombination we will derive the
Sachs-Wolfe formula that relates the temperature anisotropies to the
perturbation variables. Then, we will compute their angular power
spectrum. To finish, we will sketch a cleaner approach based on the
Boltzmann equation and we will summarize the other effects to be taken
into account (polarisation, secondary effects). These lectures will
thus set the stage for most of the other courses of the school.
Bibliography
- Cosmologie
F. Bernardeau, EDP Science (2008)
- The
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Microwave
backgroung
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- Cosmologie
primordiale
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- Primordial
cosmology
P. Peter & J.-P. Uzan, OUP (2009)
- Cosmology
S. Weinberg, OUP (2008)
- Lecture
notes
on
the
physics
of cosmic microwave background anisotropies
A. Challinor & H. Peiris, AIP
Conf.Proc.1132:86-140,2009. arXiv:0903.5158
- Lecture Notes
on CMB Theory: From Nucleosynthesis to Recombination
W. Hu, arXiv:0802.3688
- Perturbations
of
a
Cosmological
Model and Angular Variations of the Microwave
Background
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(1967)
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neutrinos and cosmology
J. Lesgourgues and S. Pastor, Phys. Rept. 429: 307-379, 2006
[astro-ph/0603494]
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