Mesons and Tetraquarks as Topological Strings: Geometric Unification in QCD Phase Transitions
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2025
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| _version_ | 1866902090674077696 |
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| author | Valeri Vukolov |
| author_facet | Valeri Vukolov |
| contents | <p>We present a geometric model of mesons and tetraquarks as topological strings emerging from curvature dynamics in quantum chromodynamics. Mesons correspond to closed strings (S1) with quark-antiquark singularities, while tetraquarks form knotted vortex configurations stabilized by non-local torsion. Key results:</p> <p>(1) Mass-radius relation m = σL + ℏcRp⟨K⟩,</p> <p>(2) Exotic state classification via knot polynomials,<br>(3) Predictive decay patterns from critical curvature κcrit = 2πmπ c/ℏ.</p> <p>Experimental verification through<br>quantum simulation shows 89% fidelity for π+ and 87% for Zc(3900).</p> |
| format | Recurso digital |
| id | zenodo_https___doi_org_10_5281_zenodo_16747896 |
| institution | Zenodo |
| language | |
| publishDate | 2025 |
| publisher | Zenodo |
| record_format | zenodo |
| spellingShingle | Mesons and Tetraquarks as Topological Strings: Geometric Unification in QCD Phase Transitions Valeri Vukolov Quantum Chromodynamics (QCD), topological strings, mesons, tetraquarks, geometric unification, curvature dynamics, quark singularities, knot topology, torsion stabilization, mass-radius relation, knot polynomials, critical curvature, exotic hadrons, decay patterns, quantum simulation, flux tubes, topological excitations, phase transitions, QCD vacuum, non-local torsion, exotic state classification, LHCb, pentaquarks <p>We present a geometric model of mesons and tetraquarks as topological strings emerging from curvature dynamics in quantum chromodynamics. Mesons correspond to closed strings (S1) with quark-antiquark singularities, while tetraquarks form knotted vortex configurations stabilized by non-local torsion. Key results:</p> <p>(1) Mass-radius relation m = σL + ℏcRp⟨K⟩,</p> <p>(2) Exotic state classification via knot polynomials,<br>(3) Predictive decay patterns from critical curvature κcrit = 2πmπ c/ℏ.</p> <p>Experimental verification through<br>quantum simulation shows 89% fidelity for π+ and 87% for Zc(3900).</p> |
| title | Mesons and Tetraquarks as Topological Strings: Geometric Unification in QCD Phase Transitions |
| topic | Quantum Chromodynamics (QCD), topological strings, mesons, tetraquarks, geometric unification, curvature dynamics, quark singularities, knot topology, torsion stabilization, mass-radius relation, knot polynomials, critical curvature, exotic hadrons, decay patterns, quantum simulation, flux tubes, topological excitations, phase transitions, QCD vacuum, non-local torsion, exotic state classification, LHCb, pentaquarks |
| url | https://doi.org/10.5281/zenodo.16747896 |