Cosmological production of vector bosons and cosmic microwave background radiation

Abstract

-The intensive cosmological creation of vector W, Z-bosons in the cosmological model with the relative units is considered. Field theoretical models are studied, which predict that the CMB radiation and the baryon matter in the universe can be products of decay and annihilation processes of these primordial bosons.

CMBR anisotropy: Theoretical approaches

“…We can see that this value surprisingly close to the observed temperature of the CMB radiation T c = T CMB = 2.73 K. The primordial mesons before their decays polarize the Dirac fermion vacuum and give the baryon asymmetry frozen by the CPviolation, so that n b /n γ ∼ X CP ∼ 10 −9 , Ω b ∼ α qed / sin 2 θ Weinberg ∼ 0.03, and Ω R ∼ 10 −5 ÷ 10 −4 [15].…”

“…In the case of the stiff state: E ϕ = Q/ϕ, there is an exact solution of Bogoliubov's equation of a number of "universes" [16] These initial data ϕ I and H I are determined by parameters of matter cosmologically created from the Bogoliubov vacuum in beginning of a universe η ≃ 0. In the Standard Model (SM), W-, Z-vector bosons have maximal probability of this cosmological creation due to their mass singularity [15]. The uncertainty principle △E · △η ≥ 1 (where △E = 2M I , △η = 1/2H I ) shows us that at the moment of creation of vector bosons their Compton lengths defined by its inverse mass M …”

“…in the space determined by the interval The d-invariant reduction allows us to consider on equal footing the quantum field theories of both particles and universes in the framework of perturbation theory t f (0) = t free + t int extracting the free part t free = p E p a + p a − p with oneparticle energies E p = p 2 + m 2 (η) [4,15] and defining Quantum Cosmology as the primary quantization of the energy constraint P …”

Conformally Coupled General Relativity

“…Therefore, (conformal) gravitons in quantum CCGR are obliged to have bilinear dynamics. Action (46) defined the cosmological dynamics of the model, while (48) the driving interaction between global (cosmological) and local physics.…”

“…Thus, one can associate the plain wave solution (53) with a single graviton state, and the series (61) should be viewed as an expansion in single graviton states. Action (47) defines bilinear graviton dynamics, while the actions (46) and (48) define cosmological dynamics and gravity self-interaction correspondingly. Therefore, we obtain a new way to perform perturbative quantization of gravity with the use of new symmetry in the low energy regime.…”