Yang mills
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| Format: | Recurso digital |
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Zenodo
2026
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| _version_ | 1866901218300788736 |
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| author | Boren, Daniel |
| author_facet | Boren, Daniel |
| contents | <p>The Yang-Mills existence and mass gap problem requires proof that for any compact</p> <p>gauge group G, a non-zero lower bound ∆ > 0 exists for the energy spectrum. We provide a solution by modeling the vacuum as a ”Super-Solid” Face-Centered Cubic (FCC) lattice.</p> <p>We demonstrate that the 10.05% Over-Packing tension (∆Φ) creates a non-zero Shear Modulus (G ≈ 1034 Pa). By applying the Peierls-Nabarro stress equation to this lattice, we derive</p> <p>a mandatory ”Lattice Friction” that prevents zero-energy excitations. This discrete geometric</p> <p>floor constitutes the physical origin of the Mass Gap.</p> |
| format | Recurso digital |
| id | zenodo_https___doi_org_10_5281_zenodo_18497231 |
| institution | Zenodo |
| language | |
| publishDate | 2026 |
| publisher | Zenodo |
| record_format | zenodo |
| spellingShingle | Yang mills Boren, Daniel Yang-Mills <p>The Yang-Mills existence and mass gap problem requires proof that for any compact</p> <p>gauge group G, a non-zero lower bound ∆ > 0 exists for the energy spectrum. We provide a solution by modeling the vacuum as a ”Super-Solid” Face-Centered Cubic (FCC) lattice.</p> <p>We demonstrate that the 10.05% Over-Packing tension (∆Φ) creates a non-zero Shear Modulus (G ≈ 1034 Pa). By applying the Peierls-Nabarro stress equation to this lattice, we derive</p> <p>a mandatory ”Lattice Friction” that prevents zero-energy excitations. This discrete geometric</p> <p>floor constitutes the physical origin of the Mass Gap.</p> |
| title | Yang mills |
| topic | Yang-Mills |
| url | https://doi.org/10.5281/zenodo.18497231 |