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A Rheological Approach to the Viscous Fermionic Vacuum Condensate. Part V. Dissipative Dynamics of Gravitational Waves in a Viscous Fermionic Condensate (ψ-field)
2026-08-12
This paper investigates the propagation of tensor metric perturbations through a viscous fermionic condensate (FUH model). Based on the microphysical derivation of vacuum viscosity (η = 1.2 × 10^−15 Pa·s), we demonstrate that gravitational waves (GWs) experience frequency-dependent attenuation. A correction for the effective density of the
medium ρ_eff is introduced, accounting for the structural contribution of the packing energy β^2. The calculated absorption coefficient α( f ) predicts the existence of a ”gravitational horizon,” beyond which high-frequency signals completely dissipate into the thermal energy of the Ocean.
Ссылка для цитирования:
Shlyapik A. 2026. A Rheological Approach to the Viscous Fermionic Vacuum Condensate. Part V. Dissipative Dynamics of Gravitational Waves in a Viscous Fermionic Condensate (ψ-field). PREPRINTS.RU. https://doi.org/10.24108/preprints-3116154
Список литературы
1. Maggiore, M. (2018). Gravitational Waves. Vol. 2: Astrophysics and Cosmology. Oxford University Press. (Used for the justification of the standard gravitational wave propagation and attenuation limits in LCDM).
2. A. Shlyapik, A Rheological Approach to the Viscous Fermionic Vacuum Condensate (2026). Journal of Experimental and Theoretical Physics, accepted. Manuscript ID: JETP2660290Shlyapik.
3. A. Shlyapik, Rheological Approach to the Viscous Fermionic Vacuum Condensate. II. Viscous Electrodynamics (2026). Submitted to Journal of Experimental and Theoretical Physics, under review.
4. A. Shlyapik, A Rheological Approach to the Viscous Fermionic Vacuum Condensate. III. Rheological Nature of Galactic Rotation Curves: Eliminating Dark Matter via ψ-Condensate Viscosity (2026). Submitted to Journal of Experimental and Theoretical Physics.
5. Volovik, G. E. (2003). The Universe in a Helium Droplet. Oxford University Press. (Used for the justification of the analogies between gravitational wave perturbations and acoustic modes in quantum liquids).
6. Pandey, S. S., & Sarkar, A., & Ali, A., & Majumdar, A. S. (2023). Viscous attenuation of gravitational waves propagating through an inhomogeneous background. European Physical Journal C, vol. 83, article 435. (Used for the justification of the standard cosmological fluid equations with shear viscosity η and bulk viscosity ξ).
7. Barcelo, C., Liberati, S., & Visser, M. (2005). Analogue Gravity. Living Reviews in Relativity, vol. 8, article 12. (Used for the justification of modeling spacetime geometry through emergent acoustic metrics in moving fluids).
8. Abbott, B. P., et al. (LIGO Scientific Collaboration and Virgo Collaboration). (2017). GW170817: Observation of Gravitational Waves from a Binary Neutron Star Inspiral. Physical Review Letters, 119(16).
