1.
We now omit the prime on the matrix elements.
我们现在把各矩阵元素上的一撇略去。
2.
The study of properties of a kind of matrix in the sense of minimax algebra;
极大代数意义下矩阵元素性质的研究
3.
Something resembling such an array, as in the regular formation of elements into columns and rows.
矩阵元素类似矩形的事物，如元素有规则地形成列或行
4.
a diagonal matrix in which all of the diagonal elements are equal.
对角元素相等的斜矩阵。
5.
A sign pattern matrix is a matrix whose entries are from the set {1,-1,0}.
符号模式矩阵是指元素取自集合 { 1,- 1,0 }的矩阵。
6.
Primes in the Doubly Stochastic Matrices and in the Doubly Stochastic Circulants;
双随机矩阵和双随机循环矩阵的素元研究
7.
a matrix whose elements are all real numbers.
所有元素均为实数的矩阵。
8.
partially filled transition matrix
填入部分元素的转移矩阵
9.
a square matrix with all off-diagonal elements equal to zero.
不在对角线上的元素都等于零的矩阵。
10.
The sum of the elements of the principal diagonal of a matrix.
一矩阵中主对角线元素之和
11.
a scalar matrix in which all of the diagonal elements are unity.
所有对角元素都相等的梯形矩阵。
12.
On the Spread of Real Symmetric Matrices with Entries in an Interval;
元素在某区间上的实对称矩阵谱跨度
13.
Possible Numbers of A in a Nonsingular Symmetric(a,b) Matrix
非奇异对称(a,b)矩阵中元素a的可能个数
14.
The zero or null matrix denoted by 0 is definde as a matrix all of whose elements are zero.
如果一个矩阵的所有元素都为零，则称它为零矩阵。
15.
The second, a step length of rectifying judgment matrix is got through measure matrix.
每次修改判断矩阵的一对元素即可进行判断矩阵的修正。
16.
In this paper, we discussed the integrality of the methods by using the properties of similar matrices to confirm unknown elements.
讨论了利用相似矩阵的性质来确定矩阵中未知元素方法的完整性。
17.
When a large proportion of the elements of A is zero, A is then called sparse.
当A的大多数元素都是零时，称A为稀疏矩阵。
18.
The Decomposition of Function Matrix with Measurable Functions as It s Elements;
元素为可测函数的函数矩阵的分解性质