The author constructs a class of three-dimensional exact steady water
waves resulting from a partially localized pressure disturbance on the
free surface. The term partially localized means that the pressure di
sturbances are periodic in the direction of the flow and are decaying
rapidly in the transverse direction. The resulting exact steady flows
exhibit symmetric doubly periodic wave patterns at infinity on either
side of the pressure disturbance. The surface tension effect is taken
into account, and this enables the author to use the Implicit Function
Theorem in his construction.