  We investigate stationary rotating closed Nambu-Goto strings in
five-dimensional flat spacetime. The stationary string is defined as a
worldsheet that is tangent to a timelike Killing vector. Nambu-Goto equation of
motion for the stationary string is reduces to the geodesic equation on the
orbit space of the isometry group action generated by the Killing vector. We
take a linear combination of a time-translation vector and space-rotation
vectors as the Killing vector, and explicitly construct general solutions of
stationary rotating closed strings in five-dimensional flat spacetime. We show
a variety of their configurations and properties.
