A Rheological Approach to the Viscous Fermionic Vacuum Condensate. VI. The Hydrodynamic Nature and Scale Invariants of Gravitational Interaction

Alexander  Shlyapik

ПРЕПРИНТ

Эта статья является препринтом и не была отрецензирована.
О результатах, изложенных в препринтах, не следует сообщать в СМИ как о проверенной информации.

A Rheological Approach to the Viscous Fermionic Vacuum Condensate. VI. The Hydrodynamic Nature and Scale Invariants of Gravitational Interaction

A. Shlyapik

2026-09-05

https://doi.org/10.24108/preprints-3116270

Within the sovereign Fermionic Universe Hypothesis (FUH) and the OCEAN framework, we eliminate the abstract geometric constructs of the vacuum void (ΛCDM) by transposing gravitational physics onto the rigorous foundation of continuum mechanics. This paper presents a complete, non-empirical integration of the Viscous Fermionic Condensate (VFC) across three fundamental pillars: ontology, physical mechanism and coupling constants. By executing a step-by-step hydrodynamic derivation from baseline vacuum invariants through golden ratio deformation, we calculate the exact numerical magnitude of Newton’s constant (G ≈ 6.6743 × 10^−11 m^3/(kg ·s^2)), demonstrating that gravity is a macroscopic pressure gradient of the substrate.

Ссылка для цитирования:

Shlyapik A. 2026. A Rheological Approach to the Viscous Fermionic Vacuum Condensate. VI. The Hydrodynamic Nature and Scale Invariants of Gravitational Interaction. PREPRINTS.RU. https://doi.org/10.24108/preprints-3116270

Список литературы

1. A. Shlyapik, A Rheological Approach to the Viscous Fermionic Vacuum Condensate, J. Exp. Theor. Phys., (accepted, in press),Manuscript ID: JETP2660290Shlyapik. (2026).

2. A. Shlyapik, Rheological Approach to the Viscous Fermionic Vacuum Condensate. II. Viscous Electrodynamics, J.Exp. Theor. Phys., (accepted, in press), Manuscript ID:JETP2660315Shlyapik. (2026).

3. 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, J. Exp. Theor. Phys., (accepted, in press), ManuscriptID: JETP2660330Shlyapik. (2026).

4. A. Shlyapik, A Rheological Approach to the Viscous Fermionic Vacuum Condensate. IV. Relativistic Pericenter Precession of Mercury via ψ-Condensate Drag, J. Exp. Theor. Phys.,(accepted, in press), Manuscript ID: JETP2660352Shlyapik.(2026).

5. A. Shlyapik, A Rheological Approach to the Viscous Fermionic Vacuum Condensate. V. Dissipative Dynamics of Gravitational Waves and Rheological Density Limits and Black Hole Shadows in the Viscous Condensate Model, J. Exp. Theor. Phys.,(accepted, in press), Manuscript ID: JETP2660359Shlyapik.(2026).

6. A. Einstein, Die Grundlage der allgemeinen Relativitätstheorie, Annalen der Physik, 354(7), 769–822 (1916).

7. Y. B. Zeldovich, The Equation of State of Ultra-Dense Matter and Its Relativistic Limitations, J. Exp. Theor. Phys. (Zh. Eksp. Teor. Fiz.), Vol. 41, pp. 1609–1615. (1961) — Constitutive For mulation for the Ultimate Elasticity Limit of an Ultra-Dense Monolith (P = ρ · c^2).

8. H. B. G. Casimir, On the attraction between two perfectly conducting plates, Proc. Kon. Ned. Akad. Wetensch., 51, 793–795 (1948).

9. R. Coldea, D. A. Tennant, E. M. Wheeler, E. Wawrzynska, D. Prabhakaran, M. Telling, K. Habicht, P. Smeibidl, K. Kiefer, Quantum Criticality in an Ising Chain: Experimental Evidence for Emergent E8 Symmetry, Science, 327 (5962), 177–180 (2010).

10. P. J. Mohr, B. N. Taylor, CODATA recommended values oft he fundamental physical constants: 1998, Reviews of Modern Physics, 72(2), 351–495 (2000).

11. E. Tiesinga, P. J. Mohr, D. B. Newell, B. N. Taylor, CODATA recommended values of the fundamental physical constants: 2018, Reviews of Modern Physics, 93(2), 025010 (2021).

12. T. Quinn, H. Parks, C. Speake, R. Davis, Improved determination of the gravitational constant G using a torsion balance, Physical Review Letters, 111(10), 101102 (2013).

13. G. E. Volovik, The Universe in a Helium Droplet, Oxford University Press, Oxford (2003).

14. L. D. Landau, E. M. Lifshitz, Fluid Mechanics: Volume 6 (Course of Theoretical Physics), Pergamon Press, Oxford (1987).

ПРЕПРИНТ

ИНФОРМАЦИЯ

Использование куки-файлов