Many problems of dynamical systems can be reduced to an iterative functional equation.
动力系统的许多问题都可以化为迭代函数方程。
This paper is concerned with an analytic invariant curves on a planar mapping of the iterative functional equation.
研究了复合迭代函数方程所代表的一类不变曲线的解析解，通过构造辅助方程的幂级数解，从而获得原方程的解析解。
Functional network is new network model. It is similar to artificial neural network and is network expression of functional equation.
泛函网络是类似于人工神经网络的新型网络模型，是泛函方程的网络表达形式。
According to the fundamental equation of steady current field, the corresponding functional equation is obtained by use of the linear differential operator.
从稳定电流场基本方程出发，通过定义线性微分算子，推导出与之等价的泛函方程。
This thesis deals with the research of algorithm which is applied to finding roots of complex functional equation.
基于常用的求解复函数方程根的算法，进行研究探讨。
Many mathematical models in physics, mechanics, biology and astronomy are given in such forms. Many problems of dynamical systems can be reduced to an iterative functional equation.
许多物理学、力学、生物学以及天文学问题的数学模型都是由连续的或离散的迭代过程描述的。
Many mathematical models in physics, mechanics, biology and astronomy are given in such forms. Many problems of dynamical systems can be reduced to an iterative functional equation.
许多物理学、力学、生物学以及天文学问题的数学模型都是由连续的或离散的迭代过程描述的。
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