  In this paper we characterize the existance of an ultra central approximate
identity for $\ell^{1}(S)$, where $S$ is a uniformly locally finite inverse
semigroup. As an application, for the Brandt semigroup $S=M^{0}(G,I)$ over a
non-empty set $I$, we show that $\ell^{1}(S)$ has an ultra central approximate
identity if and only if $I$ is finite.
