A regular solution for the generalized eigenvalue problem when angular coordinates of signal sources are estimated by the matrix pencil method

被引：0
|
作者：
Kuzin, SS
机构：
来源：
JOURNAL OF COMMUNICATIONS TECHNOLOGY AND ELECTRONICS | 1998年 / 43卷 / 10期
关键词：
D O I：
暂无
中图分类号：
TM [电工技术]; TN [电子技术、通信技术];
学科分类号：
0808 ; 0809 ;
摘要：
A novel approach to solving the generalized eigenvalue (EV) problem for singular matrix pencils, which arises in a number of methods of angular and spectral superresolution, is proposed. The generalized EV problem is reduced to a conventional problem of lesser dimensionality. The angular coordinates of sources are determined by EVs of a matrix formed on the basis of the noise subspace vectors.
引用
收藏
页码：1103 / 1109
页数：7
相关论文
共 16 条
  • [1] A METHOD FOR THE SOLUTION OF AN EIGENVALUE PROBLEM WITH A COMPLEX MATRIX
    LI, T
    JOURNAL OF THE AERONAUTICAL SCIENCES, 1956, 23 (07): : 705 - 706
  • [2] The Computational Solution of Generalized Inverse Eigenvalue Problem for Pseudo-Jacobi Matrix
    Yi, Fuxia
    Li, Enhua
    JOURNAL OF MATHEMATICS, 2024, 2024
  • [3] THE PROBLEM OF THE ACCURACY OF MEASURING THE ANGULAR COORDINATES OF SEVERAL SIGNAL SOURCES USING THE ANTENNA-ARRAY
    VARYUKHIN, VA
    POKROVSKY, VI
    SAKHNO, VF
    RADIOTEKHNIKA I ELEKTRONIKA, 1984, 29 (04): : 660 - 665
  • [4] Extraction of deflating subspaces using disk function of a matrix pencil via matrix sign function with application in generalized eigenvalue problem
    Sharma, Pallvi
    Kansal, Munish
    JOURNAL OF COMPUTATIONAL AND APPLIED MATHEMATICS, 2024, 442
  • [5] Newton’s method for the parameterized generalized eigenvalue problem with nonsquare matrix pencils
    Jiao-fen Li
    Wen Li
    Xue-feng Duan
    Mingqing Xiao
    Advances in Computational Mathematics, 2021, 47
  • [6] Newton's method for the parameterized generalized eigenvalue problem with nonsquare matrix pencils
    Li, Jiao-fen
    Li, Wen
    Duan, Xue-feng
    Xiao, Mingqing
    ADVANCES IN COMPUTATIONAL MATHEMATICS, 2021, 47 (02)
  • [7] Accelerated subspace iteration method of solving generalized eigenvalue problem on large sparse matrix
    Lin, Geng-Hao
    Wan, Fu-Lei
    Huang, Ji-Feng
    Beijing Ligong Daxue Xuebao/Transaction of Beijing Institute of Technology, 2014, 34 : 40 - 43
  • [8] A trust-region method for the parameterized generalized eigenvalue problem with nonsquare matrix pencils
    Li, Jiao-fen
    Wang, Kai
    Liu, Yue-yuan
    Duan, Xue-feng
    Zhou, Xue-lin
    NUMERICAL LINEAR ALGEBRA WITH APPLICATIONS, 2021, 28 (04)
  • [9] NUMERICAL-SOLUTION OF EIGENVALUE PROBLEM OF LAPLACE OPERATOR BY A CAPACITANCE MATRIX-METHOD
    PROSKUROWSKI, W
    COMPUTING, 1978, 20 (02) : 139 - 151
  • [10] A generalized eigenvalue solution to the flutter stability problem with true damping: The p-L method
    Quero, David
    Vuillemin, Pierre
    Poussot-Vassal, Charles
    JOURNAL OF FLUIDS AND STRUCTURES, 2021, 103 (103)
12