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1)  complex normal form method
复规范形法
1.
In order to study the property of random dynamic systems excited by narrow-band noiset,he complex normal form method was applied to narrow-band random dynamic systems.
为了深入研究窄带噪声作用下随机动力系统的特性,将复规范形法用于窄带随机动力系统。
2)  normal form direct method
规范形直接法
1.
Then,the normal form of the Hopf bifurcation was deduced by applying the Maple procedure of a normal form direct method.
然后,应用规范形直接法的M ap le推导程序,计算得到Hopf分岔的规范形,并数值模拟验证了超、亚临界类型分岔情形下响应对初值的依赖性。
3)  law stendard
法规规范
4)  the restoration of norms
恢复规范
1.
From historian Kraph\'s point of view, Wu\'s case shows that the restoration of norms themselves gives foundation to explain the history, diachronically perspective getting started as a methodology to provide its historical objectivity, and the goal of the scientific study of the history should be to point to the present and the future.
从史学家克拉夫的观点看,吴文俊的案例研究表明,恢复规范本身是解释历史的基础,历时视角是提供历史客观性的方法论路径,科学史研究的目标应指向当下并涉及未来。
5)  normal form
规范形
1.
Simplest normal form of non-resonance double Hopf bifurcation system with the complex normal form method;
复规范形法求解非共振双Hopf分岔系统的最简规范形
2.
Analysis of static bifurcation in electric power system based on normal form;
基于规范形的电力系统静态分岔分析
3.
Homoclinic bifurcation of the strongly nonlinear oscillation system by the normal form method;
研究强非线性振动系统同宿分岔问题的规范形方法
6)  normal form
规范形式
1.
By analyzing the essence of iteration on the dual simplex algorithm and based on Linear Programming with normal form,this paper gains another improved dual simplex algorithm without bringing in surplus variables,which results in the same number of variables and reduced operational size.
通过分析对偶单纯形法迭代的实质,就所给LP问题的规范形式,不引进剩余变量而直接得出另一种改进的对偶单纯形法,使变量个数不增且运算规模缩小。
2.
We proved that a cost allocation function can be expressed by normal form if and only if it has anonymity, additionality and equivalency.
该文以数学方法论证了一类网络成本分配函数的性质,证明了成本分配函数具有规范形式的充要条件是它满足无记名性,可加性和等价性。
补充资料:复形的上同调


复形的上同调
cohomology of a complex

复形的上同调【.homol理口ofa~plex; Kom初月or.II劝Mn月e耽al 见复形的同调(homolo留of a complex).
说明:补充资料仅用于学习参考,请勿用于其它任何用途。
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