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cell mapping
相关语句
  胞映射
    Cell Mapping Point Mapping Method and Its Application for Dynamic System
    动力系统的胞映射-点映射法及应用
短句来源
    The Poincare Like Cell Mapping Method of Nonlinear Periodic Nonautonomous Systems and Its Application
    非线性周期非自治系统的 Poincare 型胞映射方法及其应用
短句来源
    A new numerical method called Poincare Cell Mapping (PCM) is presented to investigate the global property of the periodic solution of dynamic system of thrust bearings.
    结合庞加莱 (Poincare)映射与胞映射法的思想 ,提出了用于分析系统周期稳态解全局特性的数值计算方法—庞加莱胞映射法 (Poincare Cell Mapping ,PCM ) ,并对推力轴承动力系统周期稳态解进行了全局特性的研究 .
短句来源
    The Global behaviour of a nonlinear mechanism with piece wise linearity is analysed by Cell to Cell Mapping method. There are 420,320 cells in analysis domain. The time history curves of the P 1 periodic motion and its domains of attraction are simulated by computer.
    利用胞映射法对具有分段线性非线性特征的弹簧摇床的周期运动稳定性进行了分析研究,分析域中胞的总数是420,320个,用计算机数值模拟出该系统的P-1周期运动的时间历程及相应的周期运动的吸引域。
短句来源
    Using Poincare like cell mapping method, the global characteristic and stability rule of nonlinear unbalanced bearing rotor systems are analyzed, the periodic solutions of this system and their domains of attraction in difference Poincare sections are given at the same time, the analysis for these domains of attraction shows the decrement law of perturbation for periodic solution will be different while the perturbation appears at the different position of limit cycle, and will change with the periodic movement of system by the same period.
    使用Poincare型胞映射方法对非线性不平衡轴承转子系统的全局特性及其稳定性规律进行了分析,同时求得了系统存在的周期解及其在各不同Poincare截面上的吸引域,并通过这些吸引域的分析,揭示出系统受扰运动的衰减规律将随扰动作用时系统所处极限环上位置的不同而不同,且具有和系统此时周期运动同周期的变化规律。
短句来源
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  “cell mapping”译为未确定词的双语例句
    Stability of Periodic Motion of Systems with Piece-Wise Linearity Using Cell Mapping Method
    用胞变换法分析分段线性系统周期运动稳定性
短句来源
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  cell mapping
The cell mapping method is applied with this coupled system.
      
An atmosphere-land coupled simple climate model is constructed and its climatic properties are analyzed by introducing a global analysis method, 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.
      
This technique overcomes the problem of determining an appropriate duration of the integration time for the simple cell mapping method and provides a suitable mapping for the search procedures.
      
Second, adjoining cell mapping (ACM), based on an adaptive time of integration (Refs.
      
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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 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 at first the cell mapping method is introduced briefly and drawing

本文首先简单介绍了胞变换法,并提出了加工绘图数据的一种算法,这种算法节省机时和存贮绘图数据所需的空间,使绘制各种吸引域图形成为可能。然后利用胞变换法对具有分段线性非线性特征的弹簧摇床的全局性态进行了分析研究,并用计算机模拟出该系统存在的各种周期运动的时间历程曲线及相应的周期运动的吸引域。论文分析了弹簧摇床五种阻尼参数下全局性态,得出了该类系统周期运动稳定性和阻尼之间的关系。

At first Cell to Cell Mapping method is introduced briefly. Processing method of drawing data is presented. It could save a large quatity of time and storage of computer and give a condition for solving engineering problems. Storage space may be saved 10 1000 times according to the drawings. There are two numerical examples given in the paper.

简要地说明胞映射法分析非线性系统全局性态的理论和方法;提出一种绘图数据的压缩存储算法.这种算法可以节省大量存储空间和传送数据所需的时间,为胞映射法解决工程实际问题提供了条件,根据图形情况可节省存储空间10~1000倍,文中附有两个数值实例

 
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