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row matrix相关的网络例句

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In this paper,the scale of binary discernibility matrix are greatly reduced by using absorption law on row and logic addition,and a reduction algorithm based on binary discernibility matrix is proposed.

为此,利用对行的吸收律和逻辑和实现了对二进制可辨矩阵的规模进行有效缩减,构造一种新的基于二进制可辨矩阵的数据约简算法。

Boley and Golub used Gauss quadrature formula to solve the inverse problem, but I used other different methods and thoughts. I obtained a new decomposition form of orthogonal matrix consisted by the unit eigenvectors of Jacobi matrix and found the direct relations between the first row and the orther rows of this orthogonal matrix.

Boley和Golub的算法是用高斯求积公式,而本人另辟蹊径,推出了关于Jacobi矩阵单位特征向量组成的正交阵的一种分解形式,并找到此正交阵第一行和其它行的直接联系,由此避免了通过求特征多项式计算尾主子阵的特征值,得到了新的稳定解法。

Any square matrix (a matrix is square if its number of rows equals its number of columns) is an identity matrix if all values are 0 except those diagonal from the top left to the bottom right which instead have the value of 1 - the locations where the row position equals the column position.

任何方形矩阵(一个矩阵的行,列数相同),只要是从左上角到右下角这条对角线上的元素值为1,其余为0的,就是一个单位矩阵。

Comparing with traditional LU numerical decomposition algorithm to solve each row of lower triangular matrix L and each column of upper triangular matrix U, the proposed method is easy to program and efficient In addition, the structure symmetry of Jacobian matrix and the experience of compiler optimization are also adopted in this research, it makes less required memory for the proposed algorithm and higher calculation efficiency.

这种算法和求取L阵每列和U阵每行的传统LU分解方法相比,具有编程简单、计算效率高的优点。另外,雅可比矩阵结构对称以及编译器优化的经验也应用到文中,使得算法不仅占用内存较少,且效率较高。

In comparison with the traditional methods, the order of some polynomial matrices need not be decreased row by row and the polyphase matrix need not be factorized into a special form. Furthermore, this method is not restricted by the length of the filter.

与传统方法相比,这种方法既不需要对罗朗多项式矩阵逐行降次,也不需要将多项矩阵分解成特殊的形式,并且不受滤波器长度的限制。

So 2 and minus 1 in the first row, Minus 1 and 2 in the second row, that is the matrix.

所以2和-1在第一行,-1和2在第二行,这就是一个矩阵。

Based on this, convert the matrix equations problem for row symmetric matrices into ordinary matrix equations problem, the scale of converted matrix equations problem is half of that for the original problem.

在此基础上,将行对称矩阵方程组问题转化为一般的矩阵方程组问题,转化后的一般矩阵方程组问题的规模是原行对称矩阵方程组问题的一半。

The characteristic vector of the real symmetric matrix should be found out, which is orthogonalized and normalized to a standard orthogonal base and is used as row vector to construct the transformation matrix P, so the P~(-1)AP can be made into diagonal matrix.

实对称矩阵A经相似变换P-1AP可化为对角矩阵,在x =Py 下,不一定能化A的二次型为标准型;应寻求对称矩阵A的特征向量,将其正交化并单位化作为标准正交基,作为列向量构造变换矩阵P,可使P-1AP=Λ为对角阵,在x =Py 下,要将二次型化为标准型,且二次项系数即为对角阵Λ主对角线上元素。

We scan the area matrix on a row-by-row basis from top to bottom.

我们扫描领域矩阵的行的行的基础上从上到下。

the fast transposition algorithm to sparse matrix expressed by triple list is introduced.this algorithm needs to determine the position in the transposed matrix position of the first element which is not equal to zero in the original matrix each row,it uses two arrays as auxiliary space.in order to reduce the auxiliary space which the algorithm needed,an improvement is made through introducing two simple variables.the improved algorithm saves a half auxiliary space compared to the original algorithm at the same time complexity.

摘 要:介绍基于三元组表表示的稀疏矩阵的快速转置算法,此算法在转置前需要先确定原矩阵中各列第一个非零元在转置矩阵中的位置,在此使用2个数组作为辅助空间,为了减少算法所需的辅助空间,通过引入2个简单变量提出一种改进算法。该改进算法在时间复杂度保持不变的情况下,空间复杂度比原算法节省一半。

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