Abstract

Several authors have previously shown that Gpc-scale void based on the spherically symmetric LTB model can provide a good fit to certain cosmological data, including the SNIa data, but it is only consistent with the observed CMB dipole if we are located very close to the center, in violation of the Copernican principle. In this work we investigate the more general quasispherical Szekeres model, which does not include spherical symmetry, in order to determine whether this option may be less constricting. We find that the observer is still constrained to a small region, but it is not as geometrically ``special'' as the center of an LTB void. Furthermore, whereas the quadrupole and octupole near the center of an LTB void are necessarily small, certain Szekeres models can include a significant quadrupole while still being consistent with the observed dipole, hinting that Szekeres models may be able give an explanation for the observed quadrupole/octupole anomalies.

Highlights

  • The current standard model of the universe includes a large, mysterious dark energy component, generally taken to be a cosmological constant, Λ

  • We have found that the dipoles on each shell of constant r can be well approximated by a simple function of three parameters: D(r, θ, φ) = a(r)r(θ, φ) + b(r) cos θ0(r)k − sin θ0(r)ˆi, (20)

  • We have studied the CMB dipole seen by observers in a Szekeres model

Read more

Summary

Introduction

The current standard model of the universe includes a large, mysterious dark energy component, generally taken to be a cosmological constant, Λ. Much work has gone into studying the Lemaıtre-Tolman-Bondi (LTB) model, an exact spherically symmetric solution to Einstein’s equations [10,11,12,13,14,15,16,17,18,19]. This model is capable of matching any possible distance-redshift curve, without the need for any sort of dark energy

Methods
Results
Conclusion
Full Text
Published version (Free)

Talk to us

Join us for a 30 min session where you can share your feedback and ask us any queries you have

Schedule a call