Abstract
In this paper we consider a one-dimensional theory for the flow of fluid jets, formulated with the help of one-dimensional postulates. The theory is applied to a circular cylindrical jet of incompressible viscous fluid with constant pressure and constant surface tension over its surface. A phase plane analysis is used to obtain some (non-linear) solutions of the governing equations when viscosity is neglected. For steady state problems, including viscosity, earlier work of Matovich and Pearson[2] is obtained as a limiting case of the theory.
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