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   cell-mapping 的翻译结果: 查询用时:0.193秒
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cell-mapping
相关语句
  胞映射
     CELL-MAPPING COMPUTATION METHOD FOR NON-SMOOTH DYNAMICAL SYSTEMS
     非光滑动力系统胞映射计算方法
短句来源
     Based upon Poincare- Mapping and Cell -Mapping, a new numerical method called PCM(Poincare-Cell-Mapping) method for global stability analysis of higher order nonlinear dynamic sys-tems is presented in this paper. Compared with the Cell-Mapping method, the new method has appar-ent advantage in practice.
     本文将Poincare映射的思想与胞映射法相结合,提出了可用于高维非线性动力系统全局稳定性分析的新型数值方法:PCM(Poincare-Cell-Mapping)法,和胞映射法相比,新方法在实用上具有明显的优点。
短句来源
     Bifurcations of period motions on the self-excitation frequencies in nonlinear vibration mechanism with piece-wise linearity are analyzed by means of the point-mapping and cell-mapping synthetic method. Stability of P-2 motion is investigated as well. Some conclusions are helpful to design this kind of machines.
     利用点映射-胞映射法(简称PCMAS)分析了分段线性-非线性振动机械的周期运动关于激振角频率ω的分叉情况,同时对 P-2 运动的稳定性进行了深入的研究,所得结论对于设计这类机械有指导意义.
短句来源
     In this article, global bifurcation diagram is achieved by using Poincare mapping method and subsequently cell-mapping method is applied to analyze the static and dynamic bifurcation of nonlinear vibration isolation system of hard stiffness.
     本文通过Poincare映射方法得出硬刚度 特性非线性隔振系统的全局分叉图,然后通过胞映射方法分析其静态和动态分叉。
短句来源
     In view of the characteristics of non-smooth dynamical systems,the pullback integral method is introduced into the impact process based on the cell-mapping method. The method for calculating the attractors and domains of attraction of non-smooth dynamical systems is investigated.
     针对非光滑动力学系统特点,在胞映射思想基础上,引入拉回积分等分析手段,得到了非光滑系统吸引子和吸引域的胞映射计算方法.
短句来源
  相似匹配句对
     The Principle and Algorithm of Cell Mapping Theory
     胞映射基本理论与算法实现
短句来源
     CELL MAPPING METHOD IN NONLINEAR RANDOM VIBRATION
     非线性随机振动中的广义胞映射法
短句来源
     POINCARE-LIKE CELL MAPPING METHOD AND ITS APPLICATION
     Poincare型胞映射分析方法及其应用
短句来源
     ON CELL RECONFIGURATION
     单元重构问题探讨
短句来源
     On Isometric Mapping
     关于等距映射
短句来源
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  cell-mapping
By means of the generalized cell-mapping digraph (GCMD) method, we studybifurcations governing the escape of periodically forced oscillatorsfrom a potential well, in which a chaotic saddle plays an extremelyimportant role.
      
Chaotic Saddles in Wada Basin Boundaries and Their Bifurcations by the Generalized Cell-Mapping Digraph (GCMD) Method
      
The construction technique uses the general cell-mapping method in conjunction with an adaptive subdivision of the initial cell space.
      


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...

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。

In this paper, the general characteristics and the topological consideration of the global behavior of higher order non-linear dynamical systems and the characteristics of the application of cell-to-cell mapping method in these analysis are expounded. Specifically,the global analysis of asystem of two weakly coupled van der Pol oscillators using cell-to-cell mapping method is presented.

本文阐述高阶非线性动力系统全局分析和应用胞胞映射进行分析的一般特点,以及胞胞映射方法对于高阶系统全局分析的有效性;并具体进行了一个弱耦合van der Pol振荡系统的全局分析,确定系统具有两个稳定的极限环,并确定了整个四维空间被分为两个部分,这两部分分别是沿两个极限环运动的渐近稳定域(吸引域).

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...

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。

 
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