Abstract
We use Krasnoselskii's fixed point theorem to show that the neutral differential equation
d/dt [x (t) - a (t) x (tau (t))] + p (t) x (t) + q (t) x (tau (t)) = 0, t >= t(0),
has a positive periodic solution. Some examples are also given to illustrate our results. The results obtained here extend the work of Olach [13].