HELIX MECHANICS: A UNIFIED FIELD THEORY VIA A 4-DIMENSIONAL CHIRAL TORQUE-STRESS TENSOR AND COSMOLOGICAL SATURATION MODEL

To resolve the fundamental incompatibilities between Quantum Field Theory and General Relativity, as well as the infinities arising from the point-particle paradigm, this study presents "Helix Mechanics" constructed on a 4-dimensional Riemann-Cartan torsion manifold. In this framework, static or massive point-particle assumptions are rejected, placing timeless primary chiral helical motion with measurable proper time (dτ=0) at the foundation of physical reality. Singularities are strictly prevented via the structural saturation limit Umax and the non-linear attenuation function K(Ud)=1−(Ud/Umax)2. Through the principle of 120∘ Cathedral Phase Locking (∑τ=0), SU(3) color charge neutrality, SU(2) chiral orientation, and U(1) phase fluctuation are geometrically integrated. Without invoking free parameters or external empirical coupling constants, the proton mass (mp≈938.2721 MeV/c2), neutron-proton mass difference (Δm≈1.2934 MeV/c2), and deuterium binding energy (Eb≈2.2245 MeV) are derived strictly from first principles. Geometric entanglement is formulated via a null-geodesic backbone configuration, thereby fully preserving causality and No-Signaling theorems. On cosmological scales, the acceleration threshold a0=2πcH0≈1.21×10−10 m/s2 and the gravitational lensing offsets in systems like the Bullet Cluster are naturally accounted for by the tension gradient (∇U) of the chiral elastic medium.Note: This version contains both the English original manuscript and the full Turkish version (Helis Mekaniği).

Authors

Publication Details

Journal
Zenodo (CERN European Organization for Nuclear Research)
Published
2026-07-26
DOI
https://doi.org/10.5281/zenodo.21628242
Primary Topic
Quantum and Classical Electrodynamics
Type
preprint
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preprint

HELIX MECHANICS: A UNIFIED FIELD THEORY VIA A 4-DIMENSIONAL CHIRAL TORQUE-STRESS TENSOR AND COSMOLOGICAL SATURATION MODEL

Engin Süder
Zenodo (CERN European Organization for Nuclear Research)
Quantum and Classical Electrodynamics
preprint

HELIX MECHANICS: A UNIFIED FIELD THEORY VIA A 4-DIMENSIONAL CHIRAL TORQUE-STRESS TENSOR AND COSMOLOGICAL SATURATION MODEL

Engin Süder
preprint en

Abstract

To resolve the fundamental incompatibilities between Quantum Field Theory and General Relativity, as well as the infinities arising from the point-particle paradigm, this study presents "Helix Mechanics" constructed on a 4-dimensional Riemann-Cartan torsion manifold. In this framework, static or massive point-particle assumptions are rejected, placing timeless primary chiral helical motion with measurable proper time (dτ=0) at the foundation of physical reality. Singularities are strictly prevented via the structural saturation limit Umax and the non-linear attenuation function K(Ud)=1−(Ud/Umax)2. Through the principle of 120∘ Cathedral Phase Locking (∑τ=0), SU(3) color charge neutrality, SU(2) chiral orientation, and U(1) phase fluctuation are geometrically integrated. Without invoking free parameters or external empirical coupling constants, the proton mass (mp≈938.2721 MeV/c2), neutron-proton mass difference (Δm≈1.2934 MeV/c2), and deuterium binding energy (Eb≈2.2245 MeV) are derived strictly from first principles. Geometric entanglement is formulated via a null-geodesic backbone configuration, thereby fully preserving causality and No-Signaling theorems. On cosmological scales, the acceleration threshold a0=2πcH0≈1.21×10−10 m/s2 and the gravitational lensing offsets in systems like the Bullet Cluster are naturally accounted for by the tension gradient (∇U) of the chiral elastic medium.Note: This version contains both the English original manuscript and the full Turkish version (Helis Mekaniği).

Zenodo (CERN European Organization for Nuclear Research)
Quantum and Classical Electrodynamics
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HELIX MECHANICS: A UNIFIED FIELD THEORY VIA A 4-DIMENSIONAL CHIRAL TORQUE-STRESS TENSOR AND COSMOLOGICAL SATURATION MODEL — Engin Süder · Zenodo (CERN European Organization for Nuclear Research) (2026) | TGRS Research Map | TGRS