Cosmic microwave background constraints on multi-connected spherical spaces
Jean-Philippe Uzan, Alain Riazuelo, Roland Lehoucq, Jeffrey Weeks
Abstract
This article describes the Cosmic Microwave Background anisotropies expected in a closed universe with the topology of a lens space L(p,q) and with density parameter Omega0 close to 1. It provides the first simulated maps for such spaces along with their corresponding power spectra. In spite of our initial expectations that increasing p (and thus decreasing the size of the fundamental domain) should suppress the quadrupole, we found just the opposite: increasing p elevates the relative power of the low multipoles, for reasons that have since become clear. For Omega0 = 1.02, an informal ``by eye'' examination of the simulated power spectra suggests that p must be less than 15 for consistency with WMAP's data, while geometric considerations imply that matching circles will exist (potentially revealing the multi-connected topology) only if p > 7. These bounds become less stringent for values of Omega0 closer to 1.
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