PDF: paper.pdf
DOI (Zenodo): doi:10.5281/zenodo.17246443
ORCID: 0009-0009-9099-6086
Version: v1.1.0 (2025-10-01)
We construct Euclidean Yang–Mills on ℝ4 for compact simple gauge groups (e.g., SU(N)) and prove OS0–OS4 at any fixed slab thickness t>0 via a regulator- and coupling-uniform Harris mixing of the slab boundary dynamics. Reflection positivity holds on the gauge-invariant subalgebra; transfer contraction implies a strictly positive Hamiltonian mass gap after OS reconstruction. Nonperturbative Slavnov–Taylor/BRST identities are established, with torsion in a BRST doublet and decoupled from gauge-invariant correlators. A lattice anchor corroborates slab-wise mixing and the gap. The framework is regulator-uniform, corridor-free, and independent of compactness assumptions.
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