Abstract

The oscillation of second order neutral
equations with distributed deviating arguments is studied. By using
a class of parameter functions $\Phi(t,s,l)$ and the generalized
Riccati technique, some new oscillation criteria for the equations
are obtained. The obtained results are different from most known
ones and can be applied to many cases which are not covered by
existing results. Two examples are also included to show the
significance of our results.

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