Oscillation of fourth-order nonlinear neutral delay dynamic equations

In this work we establish some new sufficient conditions for oscillation of fourth-order nonlinear neutral delay dynamic equations of the form $(\alpha(t)([x(t)-p(t)x(h(t))]^{\triangle\triangle\triangle})^{\alpha})^{\triangle}+q(t)x^{\beta}(g(t))=0$ , $t\epsilon[t_{0},\infty)_{T}$ where α and β are quotients of positive odd integers with β ≤ α.

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