Map of the Cosmic Background Radiation |
Yeah that’s right. Hubble did not discover the
law until 1929. What happened was that Lemaître published it in French in a
low-impact journal (Annales de la Société Scientifique de Bruxelles),
while Hubble published it two years later in English in the Proceedings
of The National Academy of Sciences, received much more publicity and his
name got associated with the discovery.
Combined with Einstein’s cosmological
equation, Lemaître-Hubble’s law implies that the universe is expanding. In an
article published in 1931 in Nature, Lemaître drew the
consequence by proposing the Big Bang theory, so called in derision
by its opponent Fred Hoyle in 1950. The name caught on.
In 1948, Ralph Alpher, George Gamow and Robert
Herman made two surprising predictions, based on the Big Bang theory: the
average composition of the mass of the cosmos (three quarters hydrogen and one quarter
helium), and the existence of the cosmic background radiation. Both were confirmed during the sixties. From that point,
the Big Bang theory became the standard cosmological theory.
Shortly after the Big Bang, as the universe
expanded, the temperature gradually became lower. While the temperature was
greater than 3000 absolute degrees, all the matter of the cosmos (a mixture of
hydrogen and helium) was in a plasma state, the same as the sun now,
so it was opaque. When the temperature dropped below that value (a few hundred
thousand years after the Big Bang) matter moved to the gaseous state and
suddenly became transparent. What we see as the cosmic background radiation is just
the last image of that plasma, a fraction of a second before its conversion
into a gas.
From then until now the universe has continued
to expand and the apparent temperature of the cosmic background radiation has gone
down until today’s value, very close to absolute zero: 2.72548K. This value is
practically the same in all directions of space. Only the fifth decimal (8)
changes. The maps that show the radiation, with red and blue areas, use the false
color technique to exaggerate the differences. Only thus can they be noticed.
Power spectrum of the acoustic waves in the Cosmic Background Radiation |
This is the standard
cosmological model LCDM, meaning that it
includes the cosmological constant (L),
and Cold Dark Matter. One of the basic points of this model is that the
curvature of the universe is practically equal to zero. This means that space is
flat
(Euclidean) and consequently the second term of Einstein’s cosmological
equation is zero. In addition, the expansion speed of the universe
would have exactly the critical value, so the cosmos will expand more and more,
without ever shrinking again. In fact, it appears that the expansion is
accelerating, as I indicated in another
post.
Einstein Cosmological Equation |
The Hubble constant is not one of the six basic
parameters of the standard cosmological model, but its current value H0
(which varies with time, although it is called a constant) can be inferred from
these parameters. The value obtained from the satellite Planck data is 67.74±0.46.
And here we have the biggest problem
detected so far in the standard cosmological model: the last direct
measurement of the value of H0 from the speed of the galaxies near
us, which was made public on February 22, 2018 and was obtained using the
Hubble Space Telescope, yields the following result: 73.45±1.66, which is quite far
from the value obtained from the standard cosmological model. Notice that the
two intervals do not even overlap. This discrepancy can be resolved in three
ways:
Either the data obtained in February of 2018 are wrong. They are expected to be improved so that their uncertainty will be reduced below 1%.
Or the standard cosmological model must be modified. This should be done without reducing the almost perfect adaptation of the current model to the power spectrum of the acoustic waves.
Or we should look for a different and more appropriate cosmological model. The problem is that right now we don’t know how this could be done. Perhaps we need a new Einstein.
Or the standard cosmological model must be modified. This should be done without reducing the almost perfect adaptation of the current model to the power spectrum of the acoustic waves.
Or we should look for a different and more appropriate cosmological model. The problem is that right now we don’t know how this could be done. Perhaps we need a new Einstein.
Thematic thread on Standard Cosmology: Preceding Next
Manuel Alfonseca
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