In the thirdchapter, the asymptotic behavior of solution of a kind of quasi-monotonedelay equational systems is studiedo we weaken the condition of literature,give the sufficient conditons for the existence of global attractivity ofpositive equilibriumo So we make progress of it.
第三章主要研究了一类拟单调时滞微分系统解的渐近性态。 在减弱原有文献条件的情况下，给出了系统存在全局吸引正平衡态的充分条件，推广了已有结论。
参考来源 - 几类生态数学模型的动力性态研究·2,447,543篇论文数据，部分数据来源于NoteExpress
The location of turning point and the asymptotic behavior of solution are studied.
研究了转向点的所处位置，以及问题解的渐近性态。
And the asymptotic behavior of solution for the problem is obtained by using the theory of differential inequality.
利用微分不等式理论得到了问题解的渐近性态。
Using the comparison principle, the existence, uniqueness and its asymptotic behavior of solution for the problem are studied.
利用比较原理，研究了问题解的存在性，唯一性及其渐近性态。
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