矩阵

• This is standard matrix theory .
  这是规范的矩阵理论。
• The basis matrix b is unimodular .
  基矩阵B是幺模的。
• This can be extended to n x n tridiagonal matrices.
  这可以推广到nXn三对角线的矩阵。
• if =a, then a is called hermitian.
  如果A，则称A为厄尔米特矩阵。
• Another matrix associated with g is the adjacency matrix .
  伴随于G的另一个矩阵是邻接矩阵。
• It is important to distinguish matrices from determinants .
  将矩阵与行列式相区分是重要的。
• This may be reduced to the much more condensed matrix form .
  这可以简化成较精简的矩阵形式。
• Scalar formulas do carry over for these matrices .
  对于这些矩阵，数量间一些公式确实保留下来。
• The aim of this chapter is to develop properties of the inverse .
  本章的目的是要开发逆矩阵的性质。
• a real symmetric matrix a can be expressed as u.
  一个实对称矩阵A能被表示为U。