In heavy-ion collisions a localized stable or long lived excitation mi
ght develop, The existence of a fairly well defined nuclear surface ma
kes it possible to discuss localized excitations in the nuclear surfac
e region. In the framework of semiclassical nonlinear nuclear hydrodyn
amics we have presented a type of vortical excitation that are new in
nuclear physics. We have found a class of uniformly rotating solutions
to nonlinear Euler-type equations on a sphere. The equations of motio
n describing a localized vortex on a spherical nuclear surface-a bound
ed region of constant vorticity, surrounded by irrotational flux-are d
erived. The qualitative analysis of the main properties of this vortex
is presented. These excitations may be linked with hot spots created
in peripheral heavy-ion collisions.