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Non-oscillation of perturbed half-linear differential equations with sums of periodic coefficients

机译:具有周期系数之和的摄动半线性微分方程的非振动性

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We investigate perturbed second order Euler type half-linear differential equations with periodic coefficients and with the perturbations given by the finite sums of periodic functions which do not need to have any common period. Our main interest is to study the oscillatory properties of the equations in the case when the coefficients give exactly the critical oscillation constant. We prove that any of the considered equations is non-oscillatory in this case.
机译:我们研究了带有周期系数并且扰动是由周期函数的有限总和给出的扰动的二阶Euler型半线性微分方程,该周期函数不需要任何公共周期。我们的主要兴趣是研究系数正好给出临界振动常数的情况下方程的振动特性。我们证明在这种情况下,任何考虑的方程都是非振动性的。

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