theory of functional differential equations

The oscillation theory is the one of the important branches of qualitative theory of partial functional differential equations.

而振动性理论作为偏泛函微分方程定性理论的重要分支之一，对其进行研究具有极大的理论意义与实用价值。

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Theory of Functional Differential Equations with Random Impulse

随机脉冲泛函微分方程理论

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The oscillation theory of functional differential equations has a rapid development in the recent 30 years, see [ 1-4].

泛函微分方程的振动理论作为泛函微分方程定性理论的一部分，在最近30多年中有了迅速的发展，见[1-4]。

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In the last several decades, a lot of scholars made a great deal of work in the study of oscillatory theory of functional partial differential equations and obtained many results.

近几十年来，很多学者在泛函偏微分方程解的振动理论的研究方面作了大量工作，取得了许多成果。

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The second part of this paper is concerned with the theory of retarded functional differential equations ( RFDEs) and applications to the existence of positive periodic solutions of RFDEs.

本文的第二第二部分着重讨论一类滞后型泛函微分方程（RFDEs）正周期解的存在性。

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The Basic Theory of Stochastic Functional Differential Equations with Infinite Delay

无限时滞随机泛函微分方程的基本理论

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In the part of introduction in the first chapter, we introduce the development of oscillation theory of ordinary differential equations and functional differential equations briefly.

在第一章绪论部分，一方面我们简单介绍了常微分方程振动理论与泛函微分方程振动理论的起源与发展。

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Boundary value problems ( BVPs) of functional differential equations ( FDEs) arise frequently in application of optimal control theory and circuit theory.

泛函微分方程边值问题广泛出现在最优控制理论及电路理论的应用之中。

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The global asymptotic stability of the positive equilibrium of the model with one population is considered by using the monotone theory of functional differential equations.

首先利用泛函微分方程的单调理论分析了单种群chemostat模型正平衡点的全局渐近稳定性。

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Some Problems in Basic Theory of Fractional Functional Differential Equations

分数泛函微分方程基本理论中的若干问题

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