Abstract
We give a review of the theory of random fields defined on the observable part of the Universe that satisfy the cosmological principle, i.e., invariant with respect to the 6-dimensional group of the isometries of the time slice of the Friedmann--Lema\^ıtre--Robertson--Walker standard chart. Our new results include proof of spectral expansions of scalar and spin weighted -invariant cosmological fields in open, flat, and closed cosmological models.
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