Kazan (Volga region) Federal University, KFU
KAZAN
FEDERAL UNIVERSITY
 
SELF-GRAVITATING HIGGS FIELD OF SCALAR CHARGE. II. ASYMMETRIC SCALAR DOUBLET
Form of presentationArticles in international journals and collections
Year of publication2024
Языкрусский
  • Ignatev Yuriy Gennadievich, author
  • Bibliographic description in the original language Yu.G. Ignat'ev. Self-gravitating Higgs field of scalar charge. II. Asymmetric scalar doublet. //arXiv:2403.10472 [gr-qc]
    Annotation The self-gravitating Higgs field of a scalar charge is studied for the case of an asymmetric scalar doublet containing, along with a canonical and a phantom component. It is shown that in the zero and first approximation of the smallness of the canonical and phantom scalar charges, the gravitational field of the scalar charge is described by the Schwarzschild-de Sitter metric with a cosmological constant determined by the stable equilibrium point - the vacuum potential of the canonical Higgs field and the zero value of the scalar potential. An equation for the perturbation of the stable value of the potential is obtained and studied, and the asymptotic behavior in the near and far zones is found. The averaging of microscopic oscillations of the scalar field is carried out and it is shown that the sign of the contribution of microscopic oscillations to the macroscopic energy of the scalar field is completely determined by the values of the fundamental constants of the Higgs potential of the asymmetric scalar doublet. Particular attention is paid to the case when the contribution of oscillations to the macroscopic energy and pressure densities is strictly equal to zero. Possible applications of the obtained solutions are discussed.
    Keywords scalarly charged black hole, asymmetric scalar doublet, scalar Higgs field, asymptotic behavior, macroscopic characteristics, doublet orientation
    The name of the journal arXiv: General Relativity and Quantum Cosmology
    URL https://arxiv.org/abs/2403.10472
    Please use this ID to quote from or refer to the card https://repository.kpfu.ru/eng/?p_id=296789&p_lang=2

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