GLUON SELF‐ENERGY, COLOR CHARGE, AND GEOMETRIC CONFINEMENT IN SIX‐DIMENSIONAL PSEUDO–KÄHLER SPACETIME
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2025
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| _version_ | 1866902195856736256 |
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| author | deng, yuming |
| author_facet | deng, yuming |
| contents | <div> <div> <div> <div> <p>We present a unified geometric framework in which the QCD coupling, gluon self‐energy, and color confinement all follow from a single warp exponent</p> <div> <div> <div> <div> <p>We have shown that a single warp exponent Ξ = α−2 on a six‐dimensional pseudo–Kähler manifold serves as the universal geometric valve for QCD:</p> <p>It determines the 4D strong coupling gs,<br>Drives non‐perturbative dynamical mass M(p2),</p> <p>Produces an emergent Cornell potential,<br>Predicts glueball and hybrid spectra,<br>Can embed mainstream topological confinement models.</p> <p>This geometric unification of perturbative and non‐perturbative QCD phenomena offers a first‐principles path to understanding confinement—and suggests new experimental tests in lattice QCD, quarkonium spectroscopy, and gravitational‐wave physics.</p> </div> </div> </div> </div> </div> </div> </div> </div> |
| format | Recurso digital |
| id | zenodo_https___doi_org_10_5281_zenodo_15377440 |
| institution | Zenodo |
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| publishDate | 2025 |
| publisher | Zenodo |
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| spellingShingle | GLUON SELF‐ENERGY, COLOR CHARGE, AND GEOMETRIC CONFINEMENT IN SIX‐DIMENSIONAL PSEUDO–KÄHLER SPACETIME deng, yuming gluon self-energy color charge confinement quantum chromodynamics (QCD) geometric confinement mechanism non-Abelian gauge fields strong interaction geometry SU(3)_c gauge symmetry color flux tubes infrared QCD behavior asymptotic freedom QCD vacuum structure gluon propagator deformation running of strong coupling gluon condensate Dyson–Schwinger equations confinement from geometry holographic QCD models six-dimensional confinement pseudo-Kähler geometry in QCD color field topology topological charge and QCD quark–gluon plasma phase mass gap in QCD effective gluon mass ghost-gluon vertex BRST symmetry in QCD nonperturbative QCD lattice confinement indicators gluon polarization tensor gluon loop corrections <div> <div> <div> <div> <p>We present a unified geometric framework in which the QCD coupling, gluon self‐energy, and color confinement all follow from a single warp exponent</p> <div> <div> <div> <div> <p>We have shown that a single warp exponent Ξ = α−2 on a six‐dimensional pseudo–Kähler manifold serves as the universal geometric valve for QCD:</p> <p>It determines the 4D strong coupling gs,<br>Drives non‐perturbative dynamical mass M(p2),</p> <p>Produces an emergent Cornell potential,<br>Predicts glueball and hybrid spectra,<br>Can embed mainstream topological confinement models.</p> <p>This geometric unification of perturbative and non‐perturbative QCD phenomena offers a first‐principles path to understanding confinement—and suggests new experimental tests in lattice QCD, quarkonium spectroscopy, and gravitational‐wave physics.</p> </div> </div> </div> </div> </div> </div> </div> </div> |
| title | GLUON SELF‐ENERGY, COLOR CHARGE, AND GEOMETRIC CONFINEMENT IN SIX‐DIMENSIONAL PSEUDO–KÄHLER SPACETIME |
| topic | gluon self-energy color charge confinement quantum chromodynamics (QCD) geometric confinement mechanism non-Abelian gauge fields strong interaction geometry SU(3)_c gauge symmetry color flux tubes infrared QCD behavior asymptotic freedom QCD vacuum structure gluon propagator deformation running of strong coupling gluon condensate Dyson–Schwinger equations confinement from geometry holographic QCD models six-dimensional confinement pseudo-Kähler geometry in QCD color field topology topological charge and QCD quark–gluon plasma phase mass gap in QCD effective gluon mass ghost-gluon vertex BRST symmetry in QCD nonperturbative QCD lattice confinement indicators gluon polarization tensor gluon loop corrections |
| url | https://doi.org/10.5281/zenodo.15377440 |