Unified Field Theory and Yang–Mills Existence with Mass Gap
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| Format: | Recurso digital |
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2026
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| _version_ | 1866901150652956672 |
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| author | 高, 小飞 |
| author_facet | 高, 小飞 |
| contents | <p>This work proves the existence of smooth, finite-energy Yang–Mills connections on <span>R4</span> and establishes a strictly positive mass gap from first principles of unified field theory. The proof uses frame bundle geometry, topological rigidity, and Cheeger isoperimetric estimates, and completes the mathematical foundation of Yang–Mills theory, one of the Clay Millennium Prize Problems.</p> |
| format | Recurso digital |
| id | zenodo_https___doi_org_10_5281_zenodo_19677898 |
| institution | Zenodo |
| language | |
| publishDate | 2026 |
| publisher | Zenodo |
| record_format | zenodo |
| spellingShingle | Unified Field Theory and Yang–Mills Existence with Mass Gap 高, 小飞 Yang–Mills, mass gap, unified field theory, gauge theory, frame bundle, differential geometry, topological rigidity, spectral gap, Clay Millennium Prize, quantum field theory, general relativity, holonomy, geometric physics <p>This work proves the existence of smooth, finite-energy Yang–Mills connections on <span>R4</span> and establishes a strictly positive mass gap from first principles of unified field theory. The proof uses frame bundle geometry, topological rigidity, and Cheeger isoperimetric estimates, and completes the mathematical foundation of Yang–Mills theory, one of the Clay Millennium Prize Problems.</p> |
| title | Unified Field Theory and Yang–Mills Existence with Mass Gap |
| topic | Yang–Mills, mass gap, unified field theory, gauge theory, frame bundle, differential geometry, topological rigidity, spectral gap, Clay Millennium Prize, quantum field theory, general relativity, holonomy, geometric physics |
| url | https://doi.org/10.5281/zenodo.19677898 |