Oscillation of Functional Differential Equations of n-th Order with Distributed Deviating Arguments
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We establish conditions for the oscillation and asymptotic behavior of non-oscillatory solutions of the following functional differential equation with distributed deviating arguments
y(n)(t) + p(t)y(n-1)(t) + ∫bα q(t, ξ) ƒ(y(t), y(t - τ(t, ξ))) dσ(ξ) d = 0,
We find explicit sufficient conditions for the oscillation as lower bounds for moments of the integral kernel q.