  With localization techniques one can obtain general limit theorems for
Toeplitz determinants with Fisher-Hartwig singularities from the asymptotics
for any symbol with one singularity of general type. There exists a family of
these for which the determinants can be evaluated explicitly and their
asymptotics determined. But for the Wiener-Hopf analogue, although there are
likely analogous localization techniques, there is not a single example known
of a symbol with Fisher-Hartwig singularity for which the determinant can be
evaluated explicitly. In this paper we determine the asymptotics of Wiener-Hopf
determinants for a symbol with one Fisher-Hartwig singularity of general type.
We do this by showing that it is asymptotically equal to a Toeplitz determinant
with symbol having the corresponding singularity.
