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We explicitly derive a domain of attraction for the positive equilibrium of system by using Liapunov method. We also investigate Hopf bifurcation by using Hassard method. Finally, some numerical simulations are made for system.Our paper are separated into seven chapters.

本文对一类具时滞和比率依赖的HollingⅢ型捕食-食饵系统进行了研究,利用Liapunov方法精确估计了正平衡点的吸引域,并利用Hassard方法研究了系统的Hopf分支,最后本文对一个具体模型进行了数值模拟。

In this paper, the authors consider the even-order neutral difference equations with continuous arguments. By using Lebesgue' dominated convergence theorem, a necessary and sufficient condition for the existence of eventually positive and bounded solutions is obtained.

研究一类具连续变量偶数阶中立型时滞差分方程,利用Lebesgue控制收敛定理给出这类方程存在最终有界正解的一个充分必要条件,得到相应新的比较定理。

In Chapter 2, we study the dynamical behaviors of neural networks with multiple time-varying delays.

在第二章中,我们研究了具多个变时间时滞的细胞神经网络。

Thus it can be seen how the dynamical traits of the system are influenced by delays.

并由此可以观察到时滞是如何影响系统的动力学特性的。

Finally, an empirical tuning formula was found by carrying out a large amount of simulation experiments.

在大量仿真结果的基础上,给出了一个积分时滞对象的PID控制器参数整定经验公式。

Keywords: Linear time-delay systems; Uncertainty; Decoupling control; Energetic decoupling; Linear matrix inequality

中文关键词:线性时滞系统;不确定性;解耦控制;能量解耦;线性矩阵不等式

There are three motheds generally: to seek equational solutions to analysis;to seek the numerical solutions of equtions; solutions qualitative analysis.

本文第四章中运用定性分析的方法研究了一类四阶时滞微分方程解的无条件稳定性。

In Chapter 2, the exponential stability of two kinds of impulsive differential equations with delays is considered.

第二章,研究了两类脉冲时滞微分方程的指数稳定性。

Some sufficient conditions for the existence and multiplicity solutions of positive periodic solutions were obtained by using the fixed point theorem .

讨论一类具分布时滞的微分方程正周期解问题,利用锥不动点定理,获得了这类问题正解存在性和多重性的充分条件,推广和改进了已有文献的相关结果。

Mainly by means of the Hopf bifurcation theorem and the cone fixed point theorem in the functional differential equations.

本文对非线性项为两种形式的时滞Van der Pol方程分别加以比较,利用Hopf分支理论和锥不动点定理,得到相应方程在周期解和Hopf分支方面上的差异。

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