  We introduce five and higher dimensional $\gamma$-metrics. The higher
dimensional metrics are exact solutions of the vacuum field equations and
represent new types of singularities. For dimensions $d>5$ we have obtained
$\gamma$-metrics in flat coordinates. We obtain singularities of metrics and
for a better understanding of geometrical and physical properties of the five
dimensional metric, stable circular orbits are determined by means of the
effective potential. Effect of the deformed parameter ($\gamma$) on redshift of
the $\gamma$-metric are calculated. Interior solution for the five-dimensional
$\gamma$-metric is also obtained.
