A $\Lambda$CDM Extension Explaining the Hubble Tension and the Spatial Curvature $\Omega_{k,0} = -0.012 \pm 0.010$ Measured by the Final PR4 of the Planck Mission
- Autor(en)
- Horst Foidl, Tanja Rindler-Daller
- Abstrakt
The measurements of the CMB have determined the cosmological parameters
with high accuracy, and the observation of the flatness of space have
contributed to the status of the concordance $\Lambda$CDM model.
However, the cosmological constant $\Lambda$, necessary to close the
model to critical density, remains an open conundrum. We explore the
observed late-time accelerated expansion of the Universe, where we
consider that the Friedmann equation describes the expansion history of
FLRW universes in the local reference frame of freely falling comoving
observers, which perceive flat, homogeneous and isotropic space in their
local inertial system, where, as a consequence of the equivalence
principle, special relativity applies. We use this fact to propose an
extension to $\Lambda$CDM, incorporating the initial conditions of the
background universe, comprising the initial energy densities as well as
the initial post big bang expansion rate. The observed late-time
accelerated expansion is then attributed to a kinematic effect akin to a
dark energy component. Choosing the same $\Omega_{m,0} \simeq 0.3$ as
$\Lambda$CDM, its equation of state $w_{de} \simeq -0.8$. Furthermore,
we include the impact on the expansion history caused by the cosmic web
of the late Universe, once voids dominate its volume, and find that the
initially constant $w_{de}$ becomes time-dependent, evolving to a value
of $w_{de} \simeq -0.9$ at the present. While this impact by voids is
minor, it is sufficient to provide a solution to the Hubble tension
problem. We use CLASS to calculate the expansion history and power
spectra of our extension and compare our results to concordance
$\Lambda$CDM and to observations. We find that our model agrees well
with current data, in particular with the final data release PR4 of the
Planck mission, where it explains the reported spatial curvature of
$\Omega_{k,0} = - 0.012 \pm 0.010$.
- Organisation(en)
- Institut für Astrophysik
- Externe Organisation(en)
- Universität Wien
- Journal
- Astronomy & Astrophysics
- ISSN
- 0004-6361
- Publikationsdatum
- 12-2024
- Peer-reviewed
- Ja
- ÖFOS 2012
- 103003 Astronomie, 103004 Astrophysik
- Schlagwörter
- Link zum Portal
- https://ucrisportal.univie.ac.at/de/publications/156a5acc-56aa-4ea1-b584-b8ae6cacf556