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In [[physical cosmology]], the '''dark-energy-dominated era''' refers to the last of the three phases of the known universe, the other two being the [[matter-dominated era]] and the [[radiation-dominated era]]. The dark-energy-dominated era began after the matter-dominated era, i.e. when the Universe was about 5 billion years old. As other forms of the matter – dust and radiation – dropped to very low concentrations, the [[cosmological constant]] term started to dominate the energy density of the Universe.


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For a dark-energy-dominated universe, the evolution of the [[FRW|scale factor]] in the [[Friedmann–Lemaître–Robertson–Walker metric]] is easily obtained solving the [[Friedmann equations]]:
:<math>a(t)\propto \exp(Ht)</math>
Here, the coefficient ''H'' in the exponential, the [[Hubble constant]], is
:<math>H = \sqrt{8\pi G \rho_\mathrm{full} / 3} = \sqrt{\Lambda / 3}.</math>
This exponential dependence on time makes the spacetime geometry identical to the [[de Sitter Universe]], and only holds for a positive sign of the cosmological constant, the sign that was observed to be realized in Nature anyway.
The current density of the [[observable universe]] is of the order of 9.44 x 10<sup>−27</sup>kg m<sup>−3</sup> and the age of the universe is of the order of 13.8 billion years, or 4.358 x 10<sup>17</sup>s. The Hubble parameter, H, is ~70.88&nbsp;km s<sup>−1</sup>Mpc<sup>−1</sup>. (The Hubble time is 13.79 billion years.)  The value of the cosmological constant, Λ, is ~2 x 10<sup>−35</sup>s<sup>−2</sup>.
 
==See also==
*[[Dark energy]]
*[[Chronology of the universe]]
 
[[Category:Physical cosmology]]
 
 
{{physics-stub}}

Revision as of 13:25, 7 January 2014

In physical cosmology, the dark-energy-dominated era refers to the last of the three phases of the known universe, the other two being the matter-dominated era and the radiation-dominated era. The dark-energy-dominated era began after the matter-dominated era, i.e. when the Universe was about 5 billion years old. As other forms of the matter – dust and radiation – dropped to very low concentrations, the cosmological constant term started to dominate the energy density of the Universe.

For a dark-energy-dominated universe, the evolution of the scale factor in the Friedmann–Lemaître–Robertson–Walker metric is easily obtained solving the Friedmann equations:

a(t)exp(Ht)

Here, the coefficient H in the exponential, the Hubble constant, is

H=8πGρfull/3=Λ/3.

This exponential dependence on time makes the spacetime geometry identical to the de Sitter Universe, and only holds for a positive sign of the cosmological constant, the sign that was observed to be realized in Nature anyway. The current density of the observable universe is of the order of 9.44 x 10−27kg m−3 and the age of the universe is of the order of 13.8 billion years, or 4.358 x 1017s. The Hubble parameter, H, is ~70.88 km s−1Mpc−1. (The Hubble time is 13.79 billion years.) The value of the cosmological constant, Λ, is ~2 x 10−35s−2.

See also


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