![]() | Annu. Rev. Astron. Astrophys. 1994. 32:
531-590 Copyright © 1994 by Annual Reviews. All rights reserved |
3.2. Microwave Anisotropies
A second argument for nonbaryonic dark matter is associated with the upper
limits on and detections of anisotropies in the cosmic microwave background
(CMB). To form the observed large-scale structure through purely
gravitational
processes, the amplitude of the fluctuations in the matter density at
decoupling
must have exceeded a minimum value; this implies a minimum amplitude for
the CMB anisotropies which may contravene observations for a purely
baryonic
model. The anisotropies are reduced in a model dominated by nonbaryonic
dark matter
( >>
b),
partly because the density fluctuations start growing
earlier (from when the dark matter dominates the density) and partly because
they continue growing for a longer period (fluctuations freezing out at a
redshift z
-1). Despite this argument, it is not clear that
the anisotropy constraints require
to be as large as 1
- especially if one relinquishes
scale-invariant fluctuations - because both the amplitude and angular
scale of the
anisotropies are reduced in a low density Universe owing to the effects
of radiation pressure at decoupling
(Coles & Ellis 1994).
In the past few years, therefore,
much attention has focused on baryon-dominated models with "primeval
isocurvature" fluctuations
(Peebles 1987a,
b).
The fluctuations are assumed to
have a power-law form and the problem is to determine whether one can choose
a spectral index n which simultaneously matches the COBE
anisotropies at 10°-90°
(Smoot et al 1992)
and the large-scale structure data
(Cen et al 1993).
One can already place strong constraints on the combination of
b and
n
(Efstathiou et al 1992,
Gouda & Sugiyama 1992),
and some researchers claim that baryon-dominated models are already excluded
(Chiba et al 1993).