Unified Theory: Phase Dynamics and Mass-Modulated Flat Spacetime

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Auteur principal: Xuan, Junyou (Jax)
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Langue:anglais
Publié: Zenodo 2026
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author Xuan, Junyou (Jax)
author_facet Xuan, Junyou (Jax)
contents <h3>Abstract / Description (Plain Text Version)</h3> <p><span>This work presents a non-geometric gravitational framework based on phase dynamics, redefining the cosmic background as an eternally flat 3D Euclidean space with a globally shared time parameter t. </span><span><span>Gravity is reinterpreted as the real-time modulation of the matter mass operator by a 4D energy density field (rho4). </span></span></p> <p>The paper provides rigorous mathematical validation through:</p> <p><span><strong><span>1PN Expansion</span></strong><span>: Deriving PPN parameters beta = 1 and gamma = 1, aligning with solar system observational constraints such as Mercury's perihelion precession. </span></span><span><span><sup></sup><sup></sup><sup></sup><sup></sup><sup></sup><sup></sup><sup></sup><sup></sup><sup></sup></span></span></p> <p></p> <p> </p> <p><span><strong><span>Quantum Dynamics</span></strong><span>: A WKB-based derivation of the modified Dirac equation that predicts a non-zero attosecond-scale quantum tunneling delay (approximately 10^-18 seconds), matching modern experimental results. </span></span><span><span><sup></sup><sup></sup><sup></sup><sup></sup><sup></sup><sup></sup><sup></sup></span></span></p> <p></p> <p> </p> <p><span><strong><span>Singularity Resolution</span></strong><span>: Introducing a Planck-scale regularization (epsilon) to ensure the well-posedness of field dynamics PDE, effectively eliminating black hole singularities. </span></span><span><span><sup></sup><sup></sup><sup></sup><sup></sup></span></span></p> <p></p> <p><span><span>This framework offers testable predictions that bridge the gap between gravitation and quantum phase transitions.</span></span></p>
format Recurso digital
id zenodo_https___doi_org_10_5281_zenodo_18776636
institution Zenodo
language eng
publishDate 2026
publisher Zenodo
record_format zenodo
spellingShingle Unified Theory: Phase Dynamics and Mass-Modulated Flat Spacetime
Xuan, Junyou (Jax)
Phase Dynamics
Flat
Spacetime
1PN Expansion
PPN Parameters
Quantum Tunneling
Attosecond Delay
<h3>Abstract / Description (Plain Text Version)</h3> <p><span>This work presents a non-geometric gravitational framework based on phase dynamics, redefining the cosmic background as an eternally flat 3D Euclidean space with a globally shared time parameter t. </span><span><span>Gravity is reinterpreted as the real-time modulation of the matter mass operator by a 4D energy density field (rho4). </span></span></p> <p>The paper provides rigorous mathematical validation through:</p> <p><span><strong><span>1PN Expansion</span></strong><span>: Deriving PPN parameters beta = 1 and gamma = 1, aligning with solar system observational constraints such as Mercury's perihelion precession. </span></span><span><span><sup></sup><sup></sup><sup></sup><sup></sup><sup></sup><sup></sup><sup></sup><sup></sup><sup></sup></span></span></p> <p></p> <p> </p> <p><span><strong><span>Quantum Dynamics</span></strong><span>: A WKB-based derivation of the modified Dirac equation that predicts a non-zero attosecond-scale quantum tunneling delay (approximately 10^-18 seconds), matching modern experimental results. </span></span><span><span><sup></sup><sup></sup><sup></sup><sup></sup><sup></sup><sup></sup><sup></sup></span></span></p> <p></p> <p> </p> <p><span><strong><span>Singularity Resolution</span></strong><span>: Introducing a Planck-scale regularization (epsilon) to ensure the well-posedness of field dynamics PDE, effectively eliminating black hole singularities. </span></span><span><span><sup></sup><sup></sup><sup></sup><sup></sup></span></span></p> <p></p> <p><span><span>This framework offers testable predictions that bridge the gap between gravitation and quantum phase transitions.</span></span></p>
title Unified Theory: Phase Dynamics and Mass-Modulated Flat Spacetime
topic Phase Dynamics
Flat
Spacetime
1PN Expansion
PPN Parameters
Quantum Tunneling
Attosecond Delay
url https://doi.org/10.5281/zenodo.18776636