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1)  homogeneous fifth system
齐五次系统
1.
Global topological classification and coefficient conditions of a kind of plane homogeneous fifth system with five special direction is studied.
研究了一类具有五对特殊方向的平面齐五次系统的全局拓扑分类及系数条件。
2.
This paper studies the global topological structure of a kind of plane homogeneous fifth system with three special direction dx[]dt=a_(50)x~5+a_(41)x~4y+a_(32)x~3y~2+a_(23)x~2y~3+a_(14)xy~4+a_(05)y~5,dy[]dt=b_(50)x~5+b_(41)x~4y+b_(32)x~3y~2+b_(23)x~2y~3+b_(14)xy~4+b_(05)y~5.
研究了一类平面齐五次系统dxdxdt=a50x5+a41x4y+a32x3y2+a23x2y3+a14xy4+a05y5,dydt=b50x5+b41x4y+b32x3y2+b23x2y3+b14xy4+b05y5当其只有唯一的有限远奇点且具有三对特殊方向时的全局拓扑结构及系数条件。
3.
We discuss the global topological structure of the homogeneous fifth system with one and two special directions ,and give their coefficient conditions.
讨论了一类有一对和两对特殊方向的平面齐五次系统的全局结构,并给出了它们的系数条件。
2)  homogeneous system
齐次系统
1.
Globally uniform stability is obtained for a class of nonlinear continuous cascaded systems by using homo- geneous properties of homogeneous systems.
针对一类非线性连续级联系统,利用齐次系统的齐次性质给出了其全局一致稳定性分析结果。
3)  homogeneous systems
齐次系统
1.
The nonlinear H ∞ control problem of homogeneous systems via output feedback is considered.
研究了齐次系统H∞ 控制的输出反馈问题 。
4)  fifth system
五次系统
1.
A class of fifth system with one twenty-one order singularity;
一类有21阶奇点的五次系统
2.
Infinity is used as a base point in homemorphic transformation to study infinity for a class of fifth system and isochronous center problems.
通过同胚变换把系统无穷远点化为原点,研究了一类五次系统无穷远点中心与拟等时中心问题。
3.
In this article,the center conditions,isochronous center conditions and bifurcation of limit cycles at infinity for a class of fifth system are investigated.
研究一类五次系统无穷远点的中心、拟等时中心条件与极限环分支问题。
5)  quintic system
五次系统
1.
A class of planar quintic system x=λx-y+yR_2+xR_4,y=x+λy-xR_2+yR_4,is studied,where R_2=b_1x~2+b_2xy+b_3y~2,R_4=a_4x~4+a_2x~2y~2+a_0y~4,and the focus value with order k,the necessary and sufficient conditions are obtained with O(0,0) being a center of the system.
主要研究了一类平面五次系统,x=λx-y+yR2+xR4,y=x+λy-xR2+yR4,R2=b1x2+b2xy+b3y2,R4=a4x4+a2x2y2+a0y4,给出了原点O(0,0)的各阶焦点量和O为中心的充要条件。
2.
The topological classification of higher order singular point for the quintic system with one zero characteristic root is discussed, and a criterion by the coefficients of polynomials is given.
讨论了具有一个零特征根的五次系统高次奇点的拓扑分类,并给出利用多项式系数的判断准
6)  homogeneous cubic system
齐三次系统
1.
In this paper, we discuss the global topological structure of thehomogeneous cubic systems, and give their coefficient conditions.
本文讨论了一类齐三次系统的全局结构,并给出了它们的系数条件。
补充资料:三酿五齐
1.泛指醇酒。
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