1) Kronecker product
Kronecker乘积
1.
The application of Kronecker product in the design and analysis of experiments;
Kronecker乘积在实验设计及分析中的应用
2.
The latest development of the problem about Kronecker product and its applications in the image processing are summarized, and a new algorithm of decomposion of Kronecker-production for digital watermark by using image scrambling methods is proposed.
简述Kronecker乘积问题及其在图象处理应用中的最新进展。
3.
The characteristics of Kronecker products and the latest developments and applications of the Kronecker products in the image processing are summarized in this paper.
总结了Kronecker乘积的性质 ,综述了对Kronecker乘积在图像处理中的最新进展和应用 ,分析了矩阵的Kronecker乘积分解问题和目前发展 ,评述了近 10年Kronecker乘积在图像处理中存在的问
2) Kronecker product
Kronecker积
1.
The approach to get the decomposition of the Kronecker product of matrix;
求矩阵Kronecker积分解的方法
2.
Kronecker product and singular value decomposition of weighted extended matrix;
Kronecker积与加权延拓矩阵的奇异值分解
3.
Kronecker products of generalized sub - positive definite matrices;
广义次正定矩阵的Kronecker积
3) Kronecker products
Kronecker积
1.
Block Kronecker and Kronecker products of two matrices A,B are related by A□×B=RT_~np (AB)R_~mq ,where R_~np ,R_~mq are partial permutation matrices.
给出了块Kronecker积与Kronecker积的关系A□×B=RTnp(AB)Rmq,其中Rnp,Rmq为部分置换矩阵,并得到关于部分置换矩阵R的几个性质。
2.
By taking use of Kronecker products, the matrix M of the transition operator associated with the refineable matrix mask is given.
用Kronecker积方法给出与细分矩阵P(w) =2 -s ∑k∈ [0 ,N] sPke-ikw 相关的转移算子T的对应矩阵 ,用此矩阵刻划多元尺度向量函数的稳定性、正交性与双正交性 ,并给出其相应的充分必要条件 。
4) Kronecker tensor product
Kronecker张量积
1.
The nonlinear partial differential equations are transformed into the ordinary differential equations of Kronecker tensor product by series expansion and solved numerically by the fourth order Runge Kutta metho.
基于经典的层合板理论及板的大挠度基本假设 ,得到四边简支层合板的非线性运动方程及变形协调方程 ;用级数展开把非线性偏微分方程组化为易于求解的 Kronecker张量积形式的二阶常微分方程组 ,并由四阶Runge- Kutta法数值求解 。
5) Kronecker matrix product
Kronecker矩阵积
6) block Kronecker products
块Kronecker积
1.
After several properties of the partial permutation matrices are established,this relationship is used to obtain some matrix inequalities of the block Kronecker products.
给出了块Kronecker积与Kronecker积的关系A□×B=RTnp(AB)Rmq,其中Rnp,Rmq为部分置换矩阵,并得到关于部分置换矩阵R的几个性质。
补充资料：乘积
1.两个或两个以上的数相乘所得的数。简称积。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条