本文建立一类中立型双曲方程边值问题解的振动准则。
In this paper some oscillation criteria are established for solutions of a class of neutral hyperbolic boundary value problems.
研究一类非线性的偶数阶中立型时滞微分方程，得到了该类方程解振动的几个新的判别准则，得到的结果推广了已有文献中的结果。
The oscillatory criteria of even order nonlinear neutral delay differential equations are studied. The results obtained extend several results in known literature.
研究一类具有连续分布滞量的偶数阶非线性中立型泛函微分方程解的振动性，得到了该类方程的若干新的振动准则。
We study the oscillation of solutions for a class of even order nonlinear neutral functional differential equations with continuous distributed delay.
本文研究了具有非线性扰动的中立型系统鲁棒稳定的时滞相关准则。
This paper considers the problem of delay-dependent criteria for a robust stability of neutral systems with nonlinear perturbations.
研究线性中立型系统的稳定度问题。通过不等式分析的手段，建立起线性中立型系统的稳定度的充分准则。
The stable degree of linear neutral differential systems is studied. Using the method of inequality analysis, some criteria for stable degree are obtained.
研究一类具有连续分布偏差变元的高阶非线性中立型时滞偏微分方程，获得了方程解振动的一些新的判定准则。
The oscillations for a class of nonlinear neutral delay partial differential equations with continuous distributed deviating arguments is discussed.
所以，我们力图使准则“框架中立”—就是说，运用准则的能力并不取决于任何关于法律或会计框架的假设。
So we try to make them 'framework neutral '-that is, the ability to use them does not depend on any assumption about legal or accounting frameworks.
本文首先建立起一个时滞积分不等式，然后，用这一不等式研究中立型微分大系统的稳定性，获得了简洁的稳定性充分准则。
In this paper, a delay integral in quality are established. Applying this inequality to study the stability of large scale neutral differential systems, some simple stability criterion are obtained.
研究一类具有连续分布偏差变元的高阶非线性中立型时滞偏微分方程，获得了方程解振动的一些新的判定准则。
We obtain sufficient conditions for the oscillation of all solutions of the nonlinear high order neutral functional differential equation with continuous deviating arguments.
研究一类具有连续分布偏差变元的高阶非线性中立型时滞偏微分方程，获得了方程解振动的一些新的判定准则。
We obtain sufficient conditions for the oscillation of all solutions of the nonlinear high order neutral functional differential equation with continuous deviating arguments.
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