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• W3136609592 abstract "In this paper, we explore possibilities of resolving the Hubble tension and $(g-2)_{mu}$ anomaly simultaneously in a $L_mu-L_tau$ model with Majoron. We only focus on a case where the Majoron $phi$ does not exist at the beginning of the universe and is created by neutrino inverse decay $nunuto phi$ after electron-positron annihilation. In this case, contributions of the new gauge boson $Z'$ and Majoron $phi$ to the effective number of neutrino species $N_{rm eff}$ can be calculated in separate periods. These contribution are labelled $N'_{rm eff}$ for the $L_mu-L_tau$ gauge boson and $Delta N_{rm eff}$ for the Majoron. The effective number $N_{rm eff} = N'_{rm eff} + Delta N_{rm eff}$ is evaluated by the evolution equations of the temperatures and the chemical potentials of light particles in each period. As a result, we found that the heavier $Z'$ mass $m_{Z^prime}$ results in the smaller $N_{mathrm{eff}}^prime$ and requires the larger $Delta N_{mathrm{eff}}^prime$ to resolve the Hubbel tension. Therefore, compared to previous studies, the parameter region where the Hubble tension can be resolved must be slightly shifted toward the larger value of $m_{Z^prime}$." @default.
• W3136609592 created "2021-03-29" @default.
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• W3136609592 date "2021-03-12" @default.
• W3136609592 modified "2023-09-23" @default.
• W3136609592 title "Resolving the Hubble tension in a U(1)$_{L_mu-L_tau}$ model with Majoron" @default.
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