Within the field of chaos theory several methods for the analysis of c
omplex dynamical systems have recently been proposed. In light of thes
e ideas we study the dynamics which control the behavior over time of
river flow, investigating the existence of a low-dimension determinist
ic component. The present article follows the research undertaken in t
he work of Porporato and Ridolfi [1996a] in which some clues as to the
existence of chaos were collected. Particular emphasis is given here
to the problem of noise and to nonlinear prediction. With regard to th
e latter, the benefits obtainable by means of the interpolation of the
available time series are reported and the remarkable predictive resu
lts attained with this nonlinear method are shown.