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置换群的英文

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"置换群"怎么读用"置换群"造句

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  • permutation group

例句与用法

  • Other enumeration problems lead us to the study of orbits of permutation groups .
    其它的计数问题引导我们去研究置换群的轨道。
  • Application of permutation in multi - polynomial factorization of ring
    置换群在多元多项式环因子分解中的应用
  • The permutation group coset method in calculations of gauge field vertices
    关于规范场顶角计算的置换群陪集简化方法
  • Regular permutation group
    正则置换群
  • With each recursive step , cross products with one additional permutation group are formed
    伴随每个递回步骤,会形成带有一个额外置换群的向量积。
  • We start by forming an arraylist containing a set of arraylists , in which each of the constituent arraylists contains exactly one element of the first permutation group
    我们开始形成包含一组arraylists的arraylist ,在其中,每个构成的arraylists正好包含第一个置换群的一个元素。
  • The method used here is to recursively form cross products of the values stored in each of the gui - control - possible - value vectors we will call these vectors , " permutation groups "
    此处使用的方法是递回形成储存在每个gui控制项可能值vectors中的值的积(我们称这些vectors为“置换群( permutation group ) ” ) 。
  • Then , a new arraylist is created which contains the cross product of the contents of each of the constituent arraylists of the super - arraylist with all of the elements in the second permutation group
    然后,建立一个新的arraylist ,它包含每个(超级arraylist的)构成的arraylists的内容和第二个置换群的所有单元的向量积。
  • Subsequently we analyze the isomorphism relationship between ergodic matrices and the corresponding permutation group . by defining the permutation symbol operation system of ergodic matrices , we constructed a union form to express all existed permutation algorithms
    通过在理论上分析遍历矩阵和置换群的同构关系,定义了遍历矩阵对应的置换运算和符号体系,再统一的框架下表达各种图像置乱变换。
  • As to cyclic codes over finite chain rings , we study their stucture and develop the fourier transform method to finite chain rings . the permutation groups of cyclic codes and their extended codes are investigated using their mattson - solomn polynomials
    对于有限链环上的循环码,我们研究了它们的结构,并把傅立叶变换的方法推广到有限链环,用循环码的mattson - solomn多项式对循环码及其扩展码的置换群进行了研究。
用"置换群"造句  

其他语种

百科解释

数学上,一个置换群是一个群G,其元素是一个给定集M的置换,而其群作用是G中的置换(可以看作是从M到自身的双射)的复合;其关系经常写作(G,M)。注意所有置换的群是对称群;置换群通常是指对称群的一个子群。
详细百科解释
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