2,149 research outputs found
Cosmic Microwave Background: Past, Future, and Present
I explain the origin and evolution of anisotropies in the Cosmic Microwave
Background (CMB) and argue that upcoming experiments will measure cosmological
and fundamental parameters very accurately. Most of the paper focuses on
present data, which strongly suggest that the universe is flat. Several
arguments are given to prove that present data sets are not contaminated by
systematics. New techniques to compare different experiments visually are
introduced. These are illustrated for two years of the MSAM and Python
experiments.Comment: 19 pages, 9 figures, plenary talk at Lepton-Photon 99, to be
published in International Journal of Modern Physic
Inflation after Planck and BICEP2
We discuss the inflationary paradigm, how it can be tested, and how various
models of inflation fare in the light of data from Planck and BICEP2. We
introduce inflation and reheating, and discuss temperature and polarisation
anisotropies in the cosmic microwave background radiation due to quantum
fluctuations during inflation. Fitting observations of the anisotropies with
theoretical realisations obtained by varying various parameters of the
curvature power spectrum and cosmological parameters enables one to obtain the
allowed ranges of these parameters. We discuss how to relate these parameters
to inflation models which allows one to rule in or out specific models of
inflation.Comment: Slightly longer version of a plenary review talk at the XXI DAE-BRNS
High Energy Physics Symposium at IIT Guwahati, Dec.8-12, 2014. 14 pages, 7
fig
The High Energy Behavior of Mellin Amplitudes
In any consistent massive quantum field theory there are well-known bounds on scattering amplitudes at high energies. In conformal field theory there is no scattering amplitude, but the Mellin amplitude is a well-defined object analogous to the scattering amplitude. We prove bounds at high energies on Mellin amplitudes in conformal field theories, valid under certain technical assumptions. Such bounds are derived by demanding the absence of spurious singularities in position space correlators. We also conjecture a stronger bound, based on evidence from several explicit examples
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