Harmonic Vortex Theory (HVT): Topological Emergence of the Standard Model via Faddeev-Skyrme-Niemi Hopfions (v3)
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2026
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| _version_ | 1866902132271087616 |
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| author | MCMANNES, ARLEY |
| author_facet | MCMANNES, ARLEY |
| contents | <p>Harmonic Vortex Theory (HVT) v3 – Full Topological Expansion & Numerical Validation</p> <p> </p> <p>Original v1 deposited: March 11, 2026 (DOI: 10.5281/zenodo.18948463)</p> <p>v2 added the full March 14, 2026 topological paper.</p> <p> </p> <p>This v3 adds live relaxation animations and reproducible code:</p> <p>- Vacuum as compressible superfluid governed by extended Faddeev-Skyrme-Niemi Lagrangian + geometric pressure potential V(π^n)</p> <p>- Particles as stable Hopfion knots with acoustic phase-locks</p> <p>- n=5 proton with Bogomolny saturation, 1:5 Dark Matter halo entrainment, and Finkelstein-Rubinstein spin-1/2</p> <p>- n=44 non-singular black-hole core</p> <p>- Full spectrum from n=−13 (neutrino) to universal-scale vacuum</p> <p> </p> <p>Supplementary files:</p> <p>• proton_hvt_relaxation.mp4 — live animation of the n=5 proton vortex forming in real time</p> <p>• HVT_Simulation_Core.py — reproducible relaxation code</p> <p>• HVT_Relaxed_Spectrum.csv — complete numerical table</p> <p> </p> <p>A closely related preprint appeared on rxiVerse the same day as v1 under a different author name (Antoine Van Hoof). This deposit establishes priority for the original HVT concept and all subsequent topological developments, including the −4.5 proton boundary condition and 1:5 halo mechanism.</p> <p> </p> <p>Keywords: Harmonic Vortex Theory, Hopfions, Faddeev-Skyrme-Niemi, topological solitons, non-singular black holes, gravitational-wave echoes, Dark Matter halo, acoustic phase-lock, Finkelstein-Rubinstein</p> |
| format | Recurso digital |
| id | zenodo_https___doi_org_10_5281_zenodo_19140731 |
| institution | Zenodo |
| language | eng |
| publishDate | 2026 |
| publisher | Zenodo |
| record_format | zenodo |
| spellingShingle | Harmonic Vortex Theory (HVT): Topological Emergence of the Standard Model via Faddeev-Skyrme-Niemi Hopfions (v3) MCMANNES, ARLEY Theoretical physics <p>Harmonic Vortex Theory (HVT) v3 – Full Topological Expansion & Numerical Validation</p> <p> </p> <p>Original v1 deposited: March 11, 2026 (DOI: 10.5281/zenodo.18948463)</p> <p>v2 added the full March 14, 2026 topological paper.</p> <p> </p> <p>This v3 adds live relaxation animations and reproducible code:</p> <p>- Vacuum as compressible superfluid governed by extended Faddeev-Skyrme-Niemi Lagrangian + geometric pressure potential V(π^n)</p> <p>- Particles as stable Hopfion knots with acoustic phase-locks</p> <p>- n=5 proton with Bogomolny saturation, 1:5 Dark Matter halo entrainment, and Finkelstein-Rubinstein spin-1/2</p> <p>- n=44 non-singular black-hole core</p> <p>- Full spectrum from n=−13 (neutrino) to universal-scale vacuum</p> <p> </p> <p>Supplementary files:</p> <p>• proton_hvt_relaxation.mp4 — live animation of the n=5 proton vortex forming in real time</p> <p>• HVT_Simulation_Core.py — reproducible relaxation code</p> <p>• HVT_Relaxed_Spectrum.csv — complete numerical table</p> <p> </p> <p>A closely related preprint appeared on rxiVerse the same day as v1 under a different author name (Antoine Van Hoof). This deposit establishes priority for the original HVT concept and all subsequent topological developments, including the −4.5 proton boundary condition and 1:5 halo mechanism.</p> <p> </p> <p>Keywords: Harmonic Vortex Theory, Hopfions, Faddeev-Skyrme-Niemi, topological solitons, non-singular black holes, gravitational-wave echoes, Dark Matter halo, acoustic phase-lock, Finkelstein-Rubinstein</p> |
| title | Harmonic Vortex Theory (HVT): Topological Emergence of the Standard Model via Faddeev-Skyrme-Niemi Hopfions (v3) |
| topic | Theoretical physics |
| url | https://doi.org/10.5281/zenodo.19140731 |