A conformally invariant gap theorem in Yang-Mills theory

Abstract

We show a sharp conformally invariant gap theorem for Yang-Mills connections in dimension 4 by exploiting an associated Yamabe-type problem.

arXiv comment10 pages, grant information added, minor edits

References in corpus (3)

• Ricci Curvature, Minimal Volumes, and Seiberg-Witten Theory
• Energy gap for Yang-Mills connections, I: Four-dimensional closed Riemannian manifolds
• An energy gap for Yang-Mills connections

Cited by in corpus (2)

• A gap theorem for $\alpha$-harmonic maps between two-spheres
• Index-energy estimates for Yang-Mills connections and Einstein metrics