Oscillation of solutions of the delay differential equation $y^{(2n)}(t)+\sum ^m_{i=1}p_i(t) f_j(y[h_i(t)])=0$,   $n\ge 1$

Pavol Marušiak

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Displaying similar documents to “Oscillation of solutions of the delay differential equation $y^{(2 n)} (t) + \sum_{i = 1}^{m} p_{i} (t) f_{j} (y [h_{i} (t)]) = 0$ , $n \geq 1$ ”

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In this paper the oscillatory and asymptotic properties of the solutions of the functional differential equation $L_{n} u (t) + p (t) f (u [g (t)]) = 0$ are compared with those of the functional differential equation $α_{n} u (t) + q (t) h (u [w (t)]) = 0$ .

Displaying similar documents to “Oscillation of solutions of the delay differential equation y ( 2 n ) ( t ) + ∑ i = 1 m p i ( t ) f j ( y [ h i ( t ) ] ) = 0 , n ≥ 1 ”

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Comparison theorems for functional differential equations

Displaying similar documents to “Oscillation of solutions of the delay differential equation $y^{(2 n)} (t) + \sum_{i = 1}^{m} p_{i} (t) f_{j} (y [h_{i} (t)]) = 0$ , $n \geq 1$ ”

Property $(A)$ of third order differential equations with deviating argument