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   generalized cell mapping 的翻译结果: 查询用时:0.218秒
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generalized cell mapping
相关语句
  广义胞映射
     GENERALIZED CELL MAPPING DIGRAPH METHOD FORGLOBAL ANALYSIS
     全局分析的广义胞映射图论方法
短句来源
     Stochastic bifurcation of the Duffing-van der Pol oscillators under both additive and multiplicative random excitations is studied in detail by the generalized cell mapping method using digraph.
     应用广义胞映射方法研究了参激和外激共同作用的Duffing vanderPol振子的随机分岔 .
短句来源
     On the Multiple_Attractor Coexisting System with Parameter Uncertainties Using Generalized Cell Mapping Method
     用广义胞映射研究参数不确定的多吸引子共存系统
短句来源
     Crises in systems of ordinary differential equations are investigated by means of Generalized Cell Mapping Digraph (GCMD) method.
     应用广义胞映射图论方法研究常微分方程系统的激变 .
短句来源
     By means of generalized cell mapping digraph (GCMD) method, we show that a chaotic boundary crisis results from a collision between a chaotic attractor and a chaotic saddle in the fractal basin boundary.
     借助于广义胞映射图论 (generalizedcellmappingdigraph)方法发现了嵌入在分形吸引域边界内的混沌鞍 ,这个混沌鞍由于碰撞混沌吸引子导致混沌吸引子完全突然消失 ,是一类新的边界激变现象 ,称为混沌的边界激变 .
短句来源
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  广义胞映射方法
     Stochastic bifurcation of the Duffing-van der Pol oscillators under both additive and multiplicative random excitations is studied in detail by the generalized cell mapping method using digraph.
     应用广义胞映射方法研究了参激和外激共同作用的Duffing vanderPol振子的随机分岔 .
短句来源
     Our study reveals that the generalized cell mapping method with digraph is also a powerful tool for global analysis of stochastic bifurcation. By this global analysis ,the mechanism of development,occurrence,and evolution of a stochastic bifurcation can be explored clearly and vividly.
     分析表明 ,广义胞映射方法是分析随机分岔的有力工具 ,这种全局分析方法可以清晰地给出随机分岔的发生和发展
短句来源
  “generalized cell mapping”译为未确定词的双语例句
     The generalized cell mapping method used in analyzing dynamical systems is also powerful in dealing with the problems concerning chaos.
     胞映射法,是分析非线性动力学系统的通用方法,它对于确定奇怪吸引子所在区域和表现形状也是很有效的。
短句来源
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  generalized cell mapping
Generalized cell mapping, a global analysis method, is introduced to describe the global long-term behavior of the chaotic climate system, and to predict its global probability evolution.
      
One of them, the generalized cell mapping (GCM), describes the behavior of a system in a probabilistic sense, and is essentially a Markov chain analysis of dynamical systems.
      
Computation of the largest Lyapunov exponent by the generalized cell mapping
      
It is proposed in this paper to use the generalized cell mapping to locate strange attractors of dynamical systems and to determine their statistical properties.
      
Statistics of strange attractors by generalized cell mapping
      
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Point mapping method which has been developed for a long time in various fields is very effective in dealing with the recurrent differece equations. Recently it is greatly improved along with the progress of computer technique and becomes a general method to analyze the nature of non-linear systems, such as balance, periodic solutions and their stabilities, bifurcation with the change of parameters, etc. Generalized cell mapping based on the idea of Markov chain is very powerful in getting the global...

Point mapping method which has been developed for a long time in various fields is very effective in dealing with the recurrent differece equations. Recently it is greatly improved along with the progress of computer technique and becomes a general method to analyze the nature of non-linear systems, such as balance, periodic solutions and their stabilities, bifurcation with the change of parameters, etc. Generalized cell mapping based on the idea of Markov chain is very powerful in getting the global behavier of the systems as well as in determining their local characters. In the paper, these mapping methods are introduced by a basic treatment approach; some useful calculation algorithms are described in a concised way. the validities of the methods are proved through several examples.

本文重点介绍了现行的点交换和胞变换方法以及它们在分析非线性动力学系统的平衡、周期解和稳定性方面的应用。基于马氏锌分析基础上的胞变换可用来进行全面的系统整体特性的分析,为非线性问题的研究开辟了一条新途径。通过一些实例具体阐明了施行这些变换的方法,所得的良好结果表明,变换方法是具有很大潜力的,值得进一步去发展和推广。

The generalized cell mapping method used in analyzing dynamical systems is also powerful in dealing with the problems concerning chaos. Two refining cell size methods are introduced to improve the accuracy and efficiency of locating strange attractors as well as getting their limiting probability distribution. Witn the help of generalized cell mapping, it is much easier to study strange attractors in their statistical meanings. Good results of examples which were completed under IBM-PC computer...

The generalized cell mapping method used in analyzing dynamical systems is also powerful in dealing with the problems concerning chaos. Two refining cell size methods are introduced to improve the accuracy and efficiency of locating strange attractors as well as getting their limiting probability distribution. Witn the help of generalized cell mapping, it is much easier to study strange attractors in their statistical meanings. Good results of examples which were completed under IBM-PC computer show the success of the method,

胞映射法,是分析非线性动力学系统的通用方法,它对于确定奇怪吸引子所在区域和表现形状也是很有效的。本文中提出了两种分阶段细化胞的方法,使这通用方法在浑沌现象的分析中更为现实和方便,而且便于从统计的意义上去解剖这种已广为被人们重视,但颇难处理的问题。

In this paper the generalized cell mapping(GCM) method is used to study multiple_attractor coexisting system with parameter uncertainties. The effects that the uncertain parameters has on the global properties of the system are presented. And It is obtained that the attractor with much smaller value of protect thickness will disappear firstly with the degree of the uncertainty of parameter increasing.

本文运用广义胞映射对具有参数不确定的多吸引子共存系统进行了分析,指出了参数不确定性对多吸引子共存系统全局特性的影响·并进一步得到可以通过各个吸引子的保护层厚度大小的比较,来判断随着不确定程度的增加,哪一个吸引子将要首先消失·

 
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