Principle of Velocity Relative to Scale (PVRS): A Unified Interpretation of Matter–Time Continuum and Velocity Thresholds

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Autor principal: Giorgio, Dante
Formato: Recurso digital
Publicado: Zenodo 2025
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author Giorgio, Dante
author_facet Giorgio, Dante
contents <p>This record deposits the first formal version (v1.0) of the Principle of Velocity Relative to Scale (PVRS) framework.</p> <p>The PVRS proposes that the universal constant c represents a scale-dependent threshold rather than an immutable limit.</p> <p>When a physical system approaches relativistic conditions, energy density and temporal geometry undergo a phase-like transition, leading to measurable effects across quantum and astrophysical domains.</p> <p>The model introduces the scaling relation c(S) = c0 × S^α, reconciling local Lorentz invariance with large-scale variability of time and energy distributions.</p> <p>Applications include black hole accretion dynamics, tunneling-time experiments, and phase transitions near critical velocities.</p> <p>The work preserves Einstein’s relativity locally but extends it across scales, providing a bridge between quantum and cosmological physics.</p> <p> </p> <p>Version 1.0 – October 20, 2025</p> <p>License: CC-BY 4.0 International</p> <p>Affiliation: GD Research / Independent Theoretical Physics Division</p> <p>Contact: office@dantegiorgio.com</p>
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spellingShingle Principle of Velocity Relative to Scale (PVRS): A Unified Interpretation of Matter–Time Continuum and Velocity Thresholds
Giorgio, Dante
PVRS
velocity scaling
Scale relativity
Black holes
Accretion physics
Relativistic phase transition
Tunneling time
Lorentz invariance
unified physics
theoretical physics
astrophysics
fundamental constants
Speed of light
Relativistic dynamics
Cosmology
Physical cosmology
Quantum mechanics
<p>This record deposits the first formal version (v1.0) of the Principle of Velocity Relative to Scale (PVRS) framework.</p> <p>The PVRS proposes that the universal constant c represents a scale-dependent threshold rather than an immutable limit.</p> <p>When a physical system approaches relativistic conditions, energy density and temporal geometry undergo a phase-like transition, leading to measurable effects across quantum and astrophysical domains.</p> <p>The model introduces the scaling relation c(S) = c0 × S^α, reconciling local Lorentz invariance with large-scale variability of time and energy distributions.</p> <p>Applications include black hole accretion dynamics, tunneling-time experiments, and phase transitions near critical velocities.</p> <p>The work preserves Einstein’s relativity locally but extends it across scales, providing a bridge between quantum and cosmological physics.</p> <p> </p> <p>Version 1.0 – October 20, 2025</p> <p>License: CC-BY 4.0 International</p> <p>Affiliation: GD Research / Independent Theoretical Physics Division</p> <p>Contact: office@dantegiorgio.com</p>
title Principle of Velocity Relative to Scale (PVRS): A Unified Interpretation of Matter–Time Continuum and Velocity Thresholds
topic PVRS
velocity scaling
Scale relativity
Black holes
Accretion physics
Relativistic phase transition
Tunneling time
Lorentz invariance
unified physics
theoretical physics
astrophysics
fundamental constants
Speed of light
Relativistic dynamics
Cosmology
Physical cosmology
Quantum mechanics
url https://doi.org/10.5281/zenodo.17393398