The theory of qualitative analysis of ordinary differential equation is used,the properties of the equilibrium points,the existence and uniqueness of limit cycles in a class of bimolecular reversible saturated biochemical reaction system are obtained.
利用常微分方程定性理论研究了一类具有二重饱和反应速度的可逆两分子饱和反应动力系统平衡点的性态。 得到该系统的极限环的存在性和极限环的条件。
参考来源 - 一类可逆两分子饱和反应系统的极限环The dynamical property of this model is described by dual differential equations and it can find out several stable equilibrium points from any initial point in the state space.
该模型的动态特性可由对偶微分方程描述,它具有从状态空间内任一初始点找出多个稳定平衡点的能力。
参考来源 - 一种具有全局收敛性的对偶动态神经网络模型 in C·2,447,543篇论文数据，部分数据来源于NoteExpress
The equilibrium points of control systems with saturated inputs are defined.
首先引入了饱和系统平衡点的分类。
The zones of inward and outward migration would meet at stable equilibrium points.
向内和向外移动的范围最后会达到稳定的某个平衡点上。
Structure for the set of equilibrium points of the network is studied in detail.
详细讨论了网络的平衡态集合的结构并建立了平衡态集合构造定理。
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