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... Let me postulate a Universe empty of any
mass that is spatially flat. I believe this is a formulation known as the De
Sitter Universe. General Relativity implies the following equation.
((da/dt)^2)*(1/((a^2)*(c^2))+k/(a^2)-A=8*pi*G*p/(3*(c^4))
Where a is the scale factor, k is curvature, A is the cosmological constant
and p is mass-energy density. In a Universe that is spatially flat (K=0) and
has zero energy density (p=0) by solving the above equation we get the
following result:
a=ki*exp((A^.5)*c*t Where Ki is an arbitrary constant.
which suggest under the condition of a spatially flat Universe with zero mass
energy density we end up with an expodential expansion of the scale factor.
This looks a lot like inflation though this approach is really an
oversimplified example.