Time
averages for continuous functions on distal flows
Bull.
Austral. Math. Soc. 58
(1998), 445-452.
The
time averages of continuous functions along the trajectories of the
distal
projective flow
induced by an ergodic family of one-dimensional Schrödinger
equations are studied. General
conditions guaranteeing that the set of
non-convergence points is a residual
subset are found. Applictions to the study
of the ergodic structure of the projective flow are given.
