![]() | Annu. Rev. Astron. Astrophys. 1994. 32:
531-590 Copyright © 1994 by Annual Reviews. All rights reserved |
2.6. Background Dark Matter
None of the forms of matter discussed above can have the critical density
required for the Universe to recollapse:
crit
= 3H20 /
8
G = 2 ×
10-29 h-2
g cm-3, where h = H0 /
(100 km s-1 Mpc-1). As discussed later, disk dark
matter could only have
d ~
0.001, while the halo and cluster dark matter
could only have
h ~
0.01-0.1 and
c ~
0.1-0.2, respectively. However,
according to the currently popular inflation theory
(Guth 1981),
in which the
Universe undergoes an exponential expansion phase at some early time, the
total density should have almost exactly the critical value
(
= 1). [See,
however,
Ellis (1988) and
Ellis et al (1991)
for a different point of view.] This
would have two possible implications: 1. There is another dark component, or
2. galaxy formation is biased
(Kaiser 1984,
Dekel & Rees 1987)
in the sense
that galaxies form preferentially in just a small fraction of the volume
of the
Universe. Although the second possibility avoids a proliferation of dark
matter
species. some people now invoke a mixture of hot and cold dark matter anyway
(e.g.
Taylor & Rowan-Robinson
1992).
In either case, one would expect the mass-to-light ratio to increase as
one goes
to larger scales, and there is some indication of this from dynamical
studies. One
can probe the density on scales above 10 Mpc, for example, by analyzing
large-scale streaming motions
(Dressler et al 1987,
Bertschinger & Dekel 1989)
or by determining the dipole moment of the IRAS sources
(Rowan-Robinson et al
1990).
In all these analyses, the inferred density depends on the bias parameter
b (dynamical effects depending on the product
0.6
b-1). More sophisticated
analyses are needed to determine
and b
separately
(Peacock & Dodds 1994,
Nusser & Dekel 1993).
The IRAS dipole suggests a critical density if the IRAS
sources are unbiased (b = 1); however, this conclusion would be
erroneous if there was a significant contribution to the dipole from
distances beyond 100 Mpc
(Scaramella et al 1991).
For a recent review of the evidence for and against
= 1, see
Coles & Ellis (1994).