Kazan (Volga region) Federal University, KFU
KAZAN
FEDERAL UNIVERSITY
 
EVOLUTION OF SPHERICAL PERTURBATIONS IN THE COSMOLOGICAL ENVIRONMENT OF THE HIGGS SCALAR FIELD AND AN IDEAL SCALAR CHARGED FLUID
Form of presentationArticles in international journals and collections
Year of publication2025
Языканглийский
  • Ignatev Yuriy Gennadievich, author
  • Bibliographic description in the original language Yu. G. Ignat'ev, Evolution of spherical perturbations in the cosmological environment of the Higgs scalar field and an ideal scalar charged fluid. // Theoret. and Math. Phys., 223(1): 636–649 (2025)
    Annotation A mathematical model of the evolution of spherical perturbations in an ideal cosmological scalar-charged fluid coupled to the Higgs field is constructed. A closed mathematical model of linear spherical perturbations in a cosmological medium of a scalar-charged ideal fluid with scalar Higgs interaction is formulated. It is shown that spherical perturbations of the Friedmann metric are possible only in the presence of an isotropic fluid. At singular points of the background cosmological model, perturbations of the metric do not occur and perturbations are described by a vacuum-field model. Exact solutions are obtained at singular points of the cosmological system; the scalar field perturbations are shown to be traveling waves in the case of a stable singular point of the cosmological system and exponentially growing standing waves in the case of an unstable singular point. Using numerical modeling, the formation of a stratified halo in the form of growing standing waves is shown.
    Keywords scalar charged plasma, cosmological model, scalar Higgs field, gravitational stability, spherical perturbations
    The name of the journal Theoretical and Mathematical Physics(Russian Federation)
    URL https://link.springer.com/article/10.1134/S0040577925040087?utm_source=rct_congratemailt&utm_medium=email&utm_campaign=nonoa_20250425&utm_content=10.1134%2FS0040577925040087
    Please use this ID to quote from or refer to the card https://repository.kpfu.ru/eng/?p_id=312902&p_lang=2

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