Author: Aleksey Schetnikov (Independent Researcher)
This project introduces a novel physics model in which observable mass is not intrinsic but emerges from interaction with a variable-density medium, denoted as ρ(x).
The model reproduces gravitational lensing, time dilation, and neutrino behavior through a scalar field rather than spacetime curvature.
All figures demonstrate key predictions of the model compared to classical GR/QFT behavior.
Description:
Simulation of an object under constant force in a medium with increasing density:
[
\rho(x) = \rho_0 + \alpha x, \quad m(x) = m_0 \cdot \rho(x)
]
[
a(t) = \frac{F}{m(x(t))}, \quad \text{so acceleration drops over time}
]
Subplots:
- Position x(t)
- Velocity v(t)
- Acceleration a(t)
Description:
Trajectory of a photon passing near a massive body in a variable-density field:
[
\rho(r) = 1 + \frac{K}{r}
]
Light bends due to gradient of ρ — similar to a lens — without requiring mass.
Description:
Scalar potential function:
[
V(\rho) = \lambda (\rho^2 - v^2)^2
]
Shows spontaneous vacuum states at ( \rho = \pm v ).
This makes ρ(x) compatible with QFT as a field similar to the Higgs mechanism.
Description:
Oscillator frequency depending on effective mass:
[
\omega = \sqrt{\frac{k}{m_0 \cdot \rho}}, \quad \text{vs. classical constant } \omega_0
]
This gives a testable prediction: frequency should vary in different vacuum densities.
Environmental_Origin_of_Mass_Schetnikov.pdf: Full paper with background, math, and visuals.figures/: Folder with all plots (PNG).
- Observable mass: ( m = m_0 \cdot \rho(x) )
- ρ(x): local interaction density, may be derived from curvature, vacuum energy, or scalar field
- Compatible with GR/QFT when ρ is constant
- Predicts measurable deviations in non-uniform media (e.g., in ultra-high vacuum)
- Small changes in effective mass in vacuum chambers
- Variation in oscillator frequency
- Light deflection independent of GR curvature
Feel free to reach out for collaboration, citation, or experimental proposals.