2013
DOI: 10.48550/arxiv.1309.3710
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Observational constraints on dark energy cosmological model parameters

Muhammad Omer Farooq

Abstract: The expansion rate of the Universe changes with time, initially slowing (decelerating) when the universe was matter dominated, because of the mutual gravitational attraction of all the matter in it, and more recently speeding up (accelerating). A number of cosmological observations now strongly support the idea that the Universe is spatially flat (provided the dark energy density is at least approximately time independent) and is currently undergoing an accelerated cosmological expansion. A majority of cosmolo… Show more

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Cited by 9 publications
(16 citation statements)
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References 122 publications
(270 reference statements)
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“…However, the prior H 0 = 73.24±1.74 km/s/Mpc from Riess et al [36], favors Phantom behavior (w < −1). The conclusion is that fits are very sensitive to the value of H 0 , which is consistent with findings of Farooq [35]. When we use H(z) measurements from BAO and DA techniques separately, the results are different: H(z) data from DA favor quintessence(w > −1) while H(z) data from BAO favor phantom (w < −1) fields.…”
Section: Resultssupporting
confidence: 85%
See 1 more Smart Citation
“…However, the prior H 0 = 73.24±1.74 km/s/Mpc from Riess et al [36], favors Phantom behavior (w < −1). The conclusion is that fits are very sensitive to the value of H 0 , which is consistent with findings of Farooq [35]. When we use H(z) measurements from BAO and DA techniques separately, the results are different: H(z) data from DA favor quintessence(w > −1) while H(z) data from BAO favor phantom (w < −1) fields.…”
Section: Resultssupporting
confidence: 85%
“…Another approach is to take an informative prior for H 0 . Following Farooq [35], we will assume that the prior distribution of H 0 is Gaussian with the mean H0 and the standard deviation σ H0 :…”
Section: Empirical H(z) Data and Constraints Based Directly On Themmentioning
confidence: 99%
“…and the three cosmological parameters are p = (Ω m0 , α, Ω K0 ). Solving the coupled differential equations of motion allows for a numerical computation of the Hubble parameter H(z; H 0 , p) Samushia 2009;Farooq 2013;Pavlov et al 2013). 4 In Sec.…”
Section: Cosmological Modelsmentioning
confidence: 99%
“…where a is the scale factor. These equations are numerically integrated to provide H(z) in the φCDM model Samushia 2009;Farooq 2013).…”
Section: λCdm ωCdm and φCdmmentioning
confidence: 99%