秩

• Two conclusions of matrix rank and its application
  矩阵秩的两个结论及应用
• Lower boundaries for ranks of products of matrices
  若干矩阵乘积的秩的下界
• The note of rank test based on depth function
  基于深度函数的秩检验的注记
• The number of dimensions an array has is called its rank
  数组的维数称为数组的“秩” 。
• Order and number of independent component in equilibrium system
  相平衡体系中秩与独立组分数
• That indicates the rank number of dimensions of an array type
  ，指示数组类型的秩（维数） 。
• Rank is always 1 , lower bound is always 0
  秩始终为1 ，下限始终为0 。
• If the rank passed to the method at run time differs , a
  如果运行时传递给方法的秩不同，则引发
• Gets or sets the array rank of the array
  获取或设置数组的数组秩。
• Additive preservers of rank on rectangular matrices over fields
  域上长方矩阵空间的加法秩保持