참고문헌
- Trans. ASME, J. of Appl. Mech. v.32 Classical normal modes in damped linear dynamic systems T. K. Caughey;M. E. J. O'Kelly
- SIAM J. of Numer. Anal. v.10 An algorithm for generalized matrix eigenvalue problems C. B. Moler;G. W. Stewart
- SIAM J. of Numer. Anal. v.11 LZ algorithm to solve the generalized eigenvalue problem LL. Kaufman
- Comput. Meth. appl. Mech. Engng. v.38 A global Jocobi method for a symmetric indefinite problem Sх=λTх L. Veselic
- J. Sound Vibr. v.67 no.1 Response of slightly damped gyroscopic systems Meirovitch;G. Ryland, Ⅱ
- Comput. Struct. v.36 no.1 Eigenvalue and eigenvector determination for nonclassically damped dynamic systems D. L. Cronin
- J. Sound Vibr. v.160 no.2 Perturbation method for the eigenvalue problem of lightly damped systems M. K. Kwak
- Comput. Struct. v.57 no.5 Computation of eigenvalues and eigenvectors of nonclassically damped systems S. S. Peres-Da-Silva;D. L. Cronin;T. W. Randolph
- J. Sound Vibr. v.187 no.4 Perturbation method for determining eigensolutions of weakly damped systems J. Tang;W. L. Wang
- Int. J. Numer. Meth. Engng. v.8 Eigenproblem solution of damped structural systems K. K. Gupta
- Int. J. Numer. Meth. Engng. v.17 Development of a unified numerical procedure for free vibration analysis of structures K. K. Gupta
- Comput. Struct. v.19 Computation of eigenpairs of Aх=λBх for vibrations of spinning deformable bodies S. Utku;J. L. M. Clemente
- Report No. UCB/SEMM-86/10 Properties and solutions of the eigensystem of non-proportionally damped linear dynamic systems H. C. Chen;R. L. Taylor
- J. Sound Vibr. v.184 no.4 Subspace iteration method for complex symmetric eigenproblems A. Y. T. Leung
- J. Res. Nat. Bureau of Standards v.45 An iteration method for the solution of the eigenvalue problem of linear differential and integral operators C. Lanczos
- Ph. D. Thesis, Univ. of London The computation of eigenvalues and eigenvectors of very large sparse matrix C. C. Paige
- J. Inst. Math. Appl. v.10 Computational variants of the Lanczos method for the eigenproblem C. C. Paige
- J. Inst. Math. Appl. v.18 Error analysis of the Lanczos algorithm for tridiagonalizing a symmetric matrix C. C. Paige
- Math. Comput. v.33 The Lanczos algorithm with selective orthogonalization B. N. Parlett;D. S. Scott
- Math. Comput. v.42 The Lanczos algorithm with partial reorthogonalization H. D. Simon
- Math. Comput. v.44 A look-ahead Lanczos algorithm for unsymmetric matrices B. N. Parlett;D. R. Taylor;Z. A. Liu
- Int. J. Numer. Meth. Engng. v.26 Structural dynamics analysis using an unsymmetric block Lanczos algorithm H. M. Kim;R. R. Craig, Jr
- Int. J. Numer. Meth. Engng. v.32 The Lanczos algorithm applied to unsymmetric generalized eigenvalue problem C. Rajakumar;C. R. Rogers
- Int. J. Numer. Meth. Engng. v.105 Lanczos algorithm for the quadratic eigenvalue problem i engineering applications C. Rajakumar
- Comput. Struct. v.30 no.1;2 Solution of eigenproblems for damped structural systems by Lanczos algorithm H. C. Chen;R. L. Taylor
- Comput. Struct. v.53 no.5 Efficient vibration analysis of general structural systems H. C. Chen
- J. Sound Vibr. v.199 no.2 A reduction method for large scale unsymmetric eigenvalue problems in structural dynamics Z. C. Zheng;G. X. Ren;W. J. Wang
- ASCE, J. Engng. Mech. An efficient solution method of eigenproblems for damped structural systems using the modified Newton-Raphson technique I. W. Lee;M. C. Kim;A. R. Robinson
- Comput. Struct. v.63 no.1 Determination of the natural frequencies and mode shapes for large structures by accelerated Newton-Raphson method I. W. Lee;M. C. Kim;A. R. Robinson
- Comput. Struct. v.23 An accelerated subspace iteration method K. J. Bathe;S. Ramaswamy