检索规则说明:AND代表“并且”;OR代表“或者”;NOT代表“不包含”;(注意必须大写,运算符两边需空一格)
检 索 范 例 :范例一: (K=图书馆学 OR K=情报学) AND A=范并思 范例二:J=计算机应用与软件 AND (U=C++ OR U=Basic) NOT M=Visual
作 者:Raghuram Prasad Dasaradhi V. V. Haragopal Raghuram Prasad Dasaradhi;V. V. Haragopal(Department of Mathematics, Osmania University, Hyderabad, India;Department of Statistics, Osmania University, Hyderabad, India)
机构地区:[1]Department of Mathematics, Osmania University, Hyderabad, India [2]Department of Statistics, Osmania University, Hyderabad, India
出 处:《Advances in Linear Algebra & Matrix Theory》2016年第1期11-16,共6页线性代数与矩阵理论研究进展(英文)
摘 要:In this paper, we established a connection between a square matrix “A” of order “n” and a matrix defined through a new approach of the recursion relation . (where is any column matrix with n real elements). Now the new matrix gives us a characteristic equation of matrix A and we can find the exact determination of Eigenvalues and its Eigenvectors of the matrix A. This new approach was invented by using Two eigenvector theorems along with some examples. In the subsequent paper we apply this approach by considering some examples on this invention.In this paper, we established a connection between a square matrix “A” of order “n” and a matrix defined through a new approach of the recursion relation . (where is any column matrix with n real elements). Now the new matrix gives us a characteristic equation of matrix A and we can find the exact determination of Eigenvalues and its Eigenvectors of the matrix A. This new approach was invented by using Two eigenvector theorems along with some examples. In the subsequent paper we apply this approach by considering some examples on this invention.
关 键 词:Characteristic Equation Minimal Polynomial EIGENVALUES EIGENVECTORS Vander Monde Matrix Jacobi Block Matrix
正在载入数据...
正在载入数据...
正在载入数据...
正在载入数据...
正在载入数据...
正在载入数据...
正在载入数据...
正在链接到云南高校图书馆文献保障联盟下载...
云南高校图书馆联盟文献共享服务平台 版权所有©
您的IP:216.73.216.185