Gravity as a Consequence of Mass Variation A Reinterpretation via the Hubble Constant and Quantum Viscosity: Difference between revisions

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{{Paper
 
|title=Gravity as a Consequence of Mass Variation: A Reinterpretation via the Hubble Constant and Quantum Viscosity
|author=Aliaksei Papou
|date=June 2026
 
|doi=10.5281/zenodo.20661081
|abstract=We propose a reinterpretation of Newtonian gravity where the gravitational source is not the static mass $M$, but the rate of change of mass $Q = dM/dt$. By assuming that mass varies at a fractional rate proportional to the Hubble constant $H_0$, we derive a modified gravitational coupling constant $\nu = H_0/G$. We demonstrate that this constant can be expressed in terms of a dynamic viscosity $\eta$ and the speed of light $c$, such that $\nu = \eta/c^2$. Furthermore, by identifying the viscosity with the quantum volume of a nucleon, we recover the Weinberg relation $m_p^3 = \hbar^2 H_0 / (G c)$, suggesting a deep connection between microscopic particle physics and cosmological expansion.
|file=GravityToQuantumV5.pdf
}}
 
== Introduction ==
We propose a reinterpretation of Newtonian gravity where the gravitational source is not the static mass M , but the rate of change of mass Q = dM/dt. By assuming that mass varies at a fractional rate proportional to the Hubble constant H 0 , we derive a modied gravitational coupling constant ν = H 0 /G. We demonstrate that this constant can be expressed in terms of a dynamic viscosity η and the speed of light c, such that ν = η/c 2. Furthermore, by identifying the viscosity with the quantum volume of a nucleon, we recover the Weinberg relation m 3 p = ℏ 2 H 0 /(Gc), suggesting a deep connection between microscopic particle physics and cosmological expansion.
 
(PDF) Gravity as a Consequence of Mass Variation: A Reinterpretation via the Hubble Constant and Quantum Viscosity
 
== References ==
Chitre, S. A. and Nariai, H. (1978). On the relation between the Hubble constant and the proton
mass. General Relativity and Gravitation, 9(10):845�850.
 
Collaboration, P. (2020). Planck 2018 results. vi. cosmological parameters. Astronomy & Astrophysics, 641:A6.
 
Dirac, P. A. M. (1937). Cosmological models. Nature, 139:323.
 
Griffiths, D. J. (1987). Introduction to Quantum Mechanics. Prentice-Hall, Englewood Cliffs,
NJ.
 
Kovtun, P., Son, D. T., and Starinets, A. O. (2005). Viscosity in strongly interacting quantum
field theories from black hole physics. Physical Review Letters, 94(11):111601.
 
Weinberg, S. (1972). Gravitation and Cosmology: Principles and Applications of the General
Theory of Relativity. Wiley, New York.

Latest revision as of 12:25, 29 June 2026

Title: Gravity as a Consequence of Mass Variation: A Reinterpretation via the Hubble Constant and Quantum Viscosity
Author: Aliaksei Papou
Date: June 2026
DOI: 10.5281/zenodo.20661081


Abstract:

We propose a reinterpretation of Newtonian gravity where the gravitational source is not the static mass $M$, but the rate of change of mass $Q = dM/dt$. By assuming that mass varies at a fractional rate proportional to the Hubble constant $H_0$, we derive a modified gravitational coupling constant $\nu = H_0/G$. We demonstrate that this constant can be expressed in terms of a dynamic viscosity $\eta$ and the speed of light $c$, such that $\nu = \eta/c^2$. Furthermore, by identifying the viscosity with the quantum volume of a nucleon, we recover the Weinberg relation $m_p^3 = \hbar^2 H_0 / (G c)$, suggesting a deep connection between microscopic particle physics and cosmological expansion.

Full Text (PDF): Download PDF

Introduction

We propose a reinterpretation of Newtonian gravity where the gravitational source is not the static mass M , but the rate of change of mass Q = dM/dt. By assuming that mass varies at a fractional rate proportional to the Hubble constant H 0 , we derive a modied gravitational coupling constant ν = H 0 /G. We demonstrate that this constant can be expressed in terms of a dynamic viscosity η and the speed of light c, such that ν = η/c 2. Furthermore, by identifying the viscosity with the quantum volume of a nucleon, we recover the Weinberg relation m 3 p = ℏ 2 H 0 /(Gc), suggesting a deep connection between microscopic particle physics and cosmological expansion.

(PDF) Gravity as a Consequence of Mass Variation: A Reinterpretation via the Hubble Constant and Quantum Viscosity

References

Chitre, S. A. and Nariai, H. (1978). On the relation between the Hubble constant and the proton mass. General Relativity and Gravitation, 9(10):845�850.

Collaboration, P. (2020). Planck 2018 results. vi. cosmological parameters. Astronomy & Astrophysics, 641:A6.

Dirac, P. A. M. (1937). Cosmological models. Nature, 139:323.

Griffiths, D. J. (1987). Introduction to Quantum Mechanics. Prentice-Hall, Englewood Cliffs, NJ.

Kovtun, P., Son, D. T., and Starinets, A. O. (2005). Viscosity in strongly interacting quantum field theories from black hole physics. Physical Review Letters, 94(11):111601.

Weinberg, S. (1972). Gravitation and Cosmology: Principles and Applications of the General Theory of Relativity. Wiley, New York.