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矩阵的两种特殊运算的广义迹及其拉伸运算的关系
引用本文:刘兴祥,李姣,程雯娅,朱磊. 矩阵的两种特殊运算的广义迹及其拉伸运算的关系[J]. 河南科学, 2014, 0(1): 7-11
作者姓名:刘兴祥  李姣  程雯娅  朱磊
作者单位:延安大学 数学与计算机学院,陕西延安716000
基金项目:国家自然科学基金资助项目(10771169)
摘    要:给出了矩阵的广义迹和拉伸运算的定义,通过定义及方阵和一般矩阵拉伸运算及其广义迹的关系,得出了矩阵的两种特殊运算,即Hadamard积和Kronecker积的广义迹及其拉伸运算之间的关系.

关 键 词:广义迹  拉伸运算  Hadamard积  Kronecker积

The Relation Between Generalized Trace Matrix of Two Kinds of Special Operation and Its Drawing Operations
Liu Xingxiang,Li Jiao,Cheng Wenya,Zhu Lei. The Relation Between Generalized Trace Matrix of Two Kinds of Special Operation and Its Drawing Operations[J]. Henan Science, 2014, 0(1): 7-11
Authors:Liu Xingxiang  Li Jiao  Cheng Wenya  Zhu Lei
Affiliation:(College of Mathematics and Computer Science, Yan'an University, Yan'an 716000, Shaanxi China)
Abstract:The definition of matrix generalized trace and stretching operation are given in this paper. By defining and stretching the phalanx and general matrix operation and its generalized trace,the relationship between the matrix of two kinds of special operation is obtained,namely the Hadamard product and the Kronecker product of the generalized trace and drawing operations.
Keywords:generalized trace  vector function  Hadamard  Kronecker
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