CMB seen through random Swiss Cheese
Mikko Lavinto, Syksy Rasanen

TL;DR
This paper investigates how a Swiss Cheese cosmological model with randomly arranged Lemaître--Tolman--Bondi holes affects CMB temperature, shear, and distance measurements, providing new insights into their systematic shifts and power spectra.
Contribution
It introduces the first calculation of shear effects in Swiss Cheese models and compares the robustness of distance and shear power spectra against perturbation theory.
Findings
CMB temperature power spectrum is much smaller than the linear ISW spectrum.
Distance and shear power spectra are consistent with perturbation theory.
No significant mean shift in the angular diameter distance was found.
Abstract
We consider a Swiss Cheese model with a random arrangement of Lema\^itre--Tolman--Bondi holes in CDM cheese. We study two kinds of holes with radius Mpc, with either an underdense or an overdense centre, called the open and closed case, respectively. We calculate the effect of the holes on the temperature, angular diameter distance and, for the first time in Swiss Cheese models, shear of the CMB. We quantify the systematic shift of the mean and the statistical scatter, and calculate the power spectra. In the open case, the temperature power spectrum is three orders of magnitude below the linear ISW spectrum. It is sensitive to the details of the hole, in the closed case the amplitude is two orders of magnitude smaller. In contrast, the power spectra of the distance and shear are more robust, and agree with perturbation theory and previous Swiss Cheese results.…
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