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结构J-对称矩阵特征值问题的算法

Algorithms for Structured J-Symmetric Eigenvalue Problems
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摘要 本文给出了计算结构J-对称矩阵特征值的算法。这些算法以Van Loan的平方约化方法和Cullum与Willoughby提出的计算复对称三对角矩阵特征值的QL过程为基础,利用了J-对称矩阵的特殊结构,可以节省计算量和存储量。 Algorithms for computing eigenvalues of structured J-symmetric matrices are presented. Based on an analog of Van Loan's square reduced method for Hamiltonian matrices and a QL procedure proposed by Cullum and Willoughby for computing eigenvalues of complex symmetric tridiagonal matrices, these algorithms are structure-preserving, and hence the cost of computation and storage is reduced.
作者 谭云
出处 《青岛职业技术学院学报》 2007年第3期71-73,共3页 Journal of Qingdao Technical College
关键词 J-对称阵 J-反对称阵 复对称阵 复反对称阵 复正交阵 复辛阵 J-symmetric J-skew-symmetric complex symmetric complex skew-symmetric complex ortho onal= comt lex svmt lectic
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参考文献4

  • 1Tisseur F.Stability of structured Hamiltonianeigensolvers[].SIAM Journal on Matrix Analysis and Applications.2001
  • 2Van Loan C F.A symplectic method for ap-proxi mating all the eigenvalues of a Hamiltoni-an matrix[].Linear Algebra and Its Applications.1984
  • 3CullumJ K,Willoughby R A.A QL procedurefor computing the eigenvalues of complex sym-metric tridiagonal matrices[].SIAMJ MatrixAnal Appl.1996
  • 4Mackey D S,,Mackey N,Tisseur F.Structured tools for structuredmatrices[].Electron J Linear Algebra.2003

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