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zero element造句

"zero element"是什么意思   

例句与造句

  1. X is killed by some non - zero element of a
    X被a中某个非零元零化。
  2. Contains zero elements , or if every entry in
    包含零个元素,或
  3. Some properties of the quasi diagonally dominant matrix with chain of non - zero elements
    拟具非零元素链对角占优矩阵的若干性质
  4. Set , and other accessors of the property reflected by the current instance , if found ; otherwise , this method returns an array with zero elements
    以及其他访问器;如果没有找到,此方法将返回包含零( 0 )个元素的数组。
  5. If this constructor does not require parameters , pass an array with zero elements , as in object parameters new object 0
    如果此构造函数不需要参数,则像object [ ] parameters = new object [ 0 ]中那样传递一个包含零元素的数组。
  6. It's difficult to find zero element in a sentence. 用zero element造句挺难的
  7. Based on this method , matrix variation basis of the algorithm is forther discussed for voiding useless operations of zero elements multiplication
    在此基础上,探讨了避免矩阵中零元素相乘的无效操作,莫定了该算法的矩阵变换基础。
  8. And then , a state equation is set up by the relationship among the input and output characteristic vectors as well as the state matrices ( sms ) . the non - zero element in the sms characteristic is taken according to taylor series expansion , which is a transfer function of the basic mechanical unit
    再次,阐述了状态变换矩阵的形成过程,通过泰勒级数展开,提取其非零元素的特征,并按照传递特征值对基本变换单元加以分类,归纳了状态变换矩阵的性质。
  9. It is shown that if l is a modular lattice with finite length , and with 0 , 1 the least and the largest elements in l respectively , then 1 is the union of some minimal elements in l if and only if 0 is the intersection of some maximal elements in l , if and only if each non - zero element in l is the union of some minimal elements in l . by using these results , we give the necessary and sufficient conditions of an algebra module , module , ring , group and semigroup , respectively , to be semisimple
    最后得出有限生成的ps -系是noetherian ( artinian )系的充要条件是它关于本质子系满足升链(降链)条件。第二章给出了一个模格是半单的若干充要条件。得到:有有限长度的模格l上,最大元1是若干极小元的并当且仅当最小元0是若干极大元的交,当且仅当l中任意非零元可表示为若干极小元的并。

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Last modified time:Sat, 16 Aug 2025 00:29:56 GMT