1) periodic admissible solutions
周期允许解
2) Grating period acceptance
允许极化周期
3) admissible solution
允许解
1.
Meromorphic admissible solutions of systems of higher order non-linear differential equations
一类高阶非线性微分方程组的亚纯允许解
2.
In this paper,using the techniques and some basic results from the value dis- tribution theory of meromorphic functions,we investigate the problem of the value distribution of admissible solutions of a system of complex algebraic differential equations and obtain some interesting results.
利用亚纯函数值分布理论和方法,研究了代数微分方程组允许解的值分布问题,得到了一些有趣的结果。
3.
The purpose of this paper is to investigate the form of a class of systems of complex higher order differential equation with admissible solution.
本文的目的是研究一类复微分方程组存在允许解时它的形式 ,方法是利用亚纯函数Nevanlinna的值分布理论 。
4) admissible solutions
允许解
1.
Value distribution of admissible solutions of a type of systems of algebraic differential equations;
一类代数微分方程组允许解的值分布
2.
In this paper,using the value distribution theory in several complex variables to investigate the problem of the existence of entire admissible solutions of two types of systems of higher-order partial differential equations on C~n.
本文利用多复变函数值分布理论研究了C~n中偏微分方程组的整允许解的存在性问题;利用亚纯函数的Nevanlinna值分布理论研究了有穷圆内φ(z)f~n(z)f′(z)的值分布。
5) admissible solution
可允许解
1.
Using the Nevanlinna theory of the value distribution of meromorphic functions, we investigate the problem of the existence of admissible solutions of a type of algebraic differential equation and obtain a resuit.
应用Ｎｅｖａｎｌｉｎｎａ的值分布理论，对一类高阶代数微分方程的可允许解的存在性作了探讨，得到了一个主要结
2.
According to Nevanlinna′s theory on meromorphic functions,admissible solutions of algebraic differential gquatiou group are discussed and some results different from single differential equation are obtained.
应用亚纯函数的Nevanlinna理论 ,讨论了代数微分方程组的可允许解 ,得到了不同于单个方程的结
6) Non-admissible solution
非允许解
1.
Non-admissible solutions of a class of higher-order algebraic differential equation systems;
一类高阶微分方程组的非允许解
2.
This paper investigates the problem of non-admissible solutions of non-linear differential equation.
研究了一类复高阶非线性微分方程的非允许解问题 ,例子说明了我们的条件是精确
补充资料：庞加莱周期解
见周期解理论。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条