Non-Abelian vector boson as FIMP dark matter
arXiv: 1905.07236
Non-Abelian vector boson as FIMP dark matter
In this analysis we demonstrate the freeze-in realization of a non-abelian vector boson dark matter (DM). We choose to elaborate an existing $SU(2)_N$ extension ($N$ stands for neutral) of the Standard Model (SM) with an additional $U(1)=S^{'}$ global symmetry, which stabilizes the vector boson ($X,\bar{X}$) as DM through unbroken $S=T_{3N}+S^{'}$ and as lightest odd $S$ particle. The analysis reveals that the contribution to the freeze-in production of DM from the decay of a heavier scalar bidoublet $��_1^{0,\pm} \to ��_2^{0,\pm}X$ is important even after the freeze-out of $��_1^{0,\pm}$ in equilibrium with thermal bath. Moreover, the neutral component of $SU(2)_N$ scalar triplet ($��$), responsible for neutrino mass generation in this framework, turns out to serve as additional DMs in the model and offers a multipartite freeze-in DM set up to explore. The allowed parameter space is obtained after estimating constraints from CMB, BBN and AMS-02 bound. This exercise nicely complements the freeze-out realization of ($X,\bar{X}$) as weakly interacting massive particle (WIMP) and distinguishes it through stable charge track signature at collider compared to leptonic signal excess as found in WIMP scenario.
32 pages, 11 figures, 6 tables, version accepted in JCAP for publication
- Chinese Academy of Science (中国科学院) China (People's Republic of)
- Chinese Academy of Sciences (中国科学院) China (People's Republic of)
- Institute of Theoretical Physics China (People's Republic of)
- Indian Institute of Technology Guwahati India
- Chinese Academy of Science China (People's Republic of)
dark matter simulations, dark matter theory, Mathematical modeling or simulation for problems pertaining to relativity and gravitational theory, Open systems, reduced dynamics, master equations, decoherence, Dark matter and dark energy, FOS: Physical sciences, Commutation relations and statistics as related to quantum mechanics (general), High Energy Physics - Phenomenology, High Energy Physics - Phenomenology (hep-ph), Unified quantum theories, Applications of Lie groups to the sciences; explicit representations, Bosonic systems in quantum theory, Particle decays
dark matter simulations, dark matter theory, Mathematical modeling or simulation for problems pertaining to relativity and gravitational theory, Open systems, reduced dynamics, master equations, decoherence, Dark matter and dark energy, FOS: Physical sciences, Commutation relations and statistics as related to quantum mechanics (general), High Energy Physics - Phenomenology, High Energy Physics - Phenomenology (hep-ph), Unified quantum theories, Applications of Lie groups to the sciences; explicit representations, Bosonic systems in quantum theory, Particle decays
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