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游荡集的英文

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"游荡集"怎么读用"游荡集"造句

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  • wandering set

例句与用法

  • In chapter three , we discuss the topological structure of non - wandering set of a graph map
    在第二章中,我们讨论了图映射非游荡集的拓扑结构。
  • ( 4 ) the two - order derived set of non - wandering set is equal to the two - order derived set of the set of recurrent points
    ( 4 )非游荡集的二阶导集等于回复点集的二阶导集。
  • The present paper studies the structure of the set of non - wandering points of a continuous map from a graph ( i . e . , one - dimensional connected compact branched manifold ) into itself
    本文主要研究了图(即一维紧致连通的分支流形)上连续自映射的非游荡集的结构。
  • We conclude for a graph map non - wandering set is contained in the closure of the set of eventually recurrent points ; - limit set of non - wandering set is contained in the closure of the set of recurrent points
    我们得到的结论是:对图映射而言,非游荡集包含于终于回复点集的闭包;并且非游荡集的-极限集包含于回复点集的闭包。
  • In chapter two , we provide the notion of an eventually recurrent point , and discuss the relationship between non - wandering set of a graph map and its eventually recurrent set ; moreover , we study the relationship between - limit set of non - wandering set of a graph map and its recurrent set
    在第二章中,我们引入终于回复点的概念,讨论了图映射的非游荡集与终于回复点集之间存在的关系;并且进一步研究了非游荡集的-极限集与回复点集之间的关系。
  • First , we describe the birkhoff center , the minimal attractive center and the minimal attractor . second , we give relationships among the attractor of axiom a , the non - wandering set , the limit set , the birkhoff center , the probability limit set , the minimal attractive center , the minimal attractor , the ruelle attractor and the measure center
    首先给出birkhoff中心、极小吸引中心、极小吸引子的刻划,然后给出对于公理a吸引子,非游荡集、极限集、 birkhoff中心、概率极限集、极小吸引中心、极小吸引子、 ruelle吸引子以及测度中心之间的一个层次关系。
用"游荡集"造句  

百科解释

在动力系统及遍历理论等数学的分支里,游荡集此一概念公式化了此系统中运动和混合的某些概念。当一个动力系统存在一非零测度的游荡集时,即代表此系统为一耗散结构。
详细百科解释
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