  The Wu-Yang fiber bundle approach to magnetic charge is extended with a
disk-like sheet current density and associated magnetic field in the overlap
region between the Northern hemisphere and Southern hemisphere, where the
different vector potentials connect. This disk magnetic field plays a role
similar to the Dirac string in the Dirac approach to magnetic charge - it
brings an inward magnetic flux of $4 \pi g$ which then gives rise to an outward
Coulomb magnetic flux of $4 \pi g$. As with the Dirac string approach we show
that placing an electric charge near this disk magnetic field gives rise to a
non-zero electromagnetic field momentum. We discuss some of the possible
physical consequences of this electromagnetic field momentum. We conclude by
showing that the non-singular, but non-single valued Banderet monopole
potential also has a disk-like magnetic flux and non-zero electromagnetic field
momentum in the presence of an electric charge.
