Removable point singularities for the Yang Mills Dirac equations in two dimensions

TL;DR

This paper proves a theorem showing that certain singularities in the Yang-Mills Dirac equations in two dimensions can be removed, ensuring solutions are well-behaved at those points.

Contribution

It establishes a removable singularities theorem for point singularities in the coupled Yang-Mills fermion equations in two dimensions.

Findings

Singularities can be removed under certain conditions.

Solutions extend smoothly across singular points.

The result applies to bundles over two-dimensional spaces.

Abstract

We prove a removable singularities theorem for point singularities of the coupled yang mills fermion equations, on a bundle over a two dimensional base space.