Free Access
Volume 29, Number 4, 1995
Page(s) 421 - 434
Published online 31 January 2017
  1. G. SRANG, 1980, Linear algebra and its applications, Academic Press, New York. [MR: 575349] [Zbl: 0463.15001]
  2. K. J. BATHE and E. L. WlLSON, 1976, Numerical methods in finite element analysis, Prentice-Hall, Englewood Cliffs, New Jersey. [Zbl: 0387.65069]
  3. D. H. F. CHU, 1983, Modal testing and modal refinement, American Society of Mechanical Engineers, New York.
  4. A. BERMAN and W. G. FLANNELY, 1971, Theory of incomplete models of dynamic structures, AIAA J., 9 pp. 1491-1487.
  5. M. BARUCH and I. Y. BAR-ITZHACK, 1978, Optimal weighted orthogonalization of measued modes, AIAA J., 16, pp. 346-351.
  6. M. BARUCH, 1978, Optimization procedure to correct stiffness and flexibility matrices using vibration tests, AIAA J., 16, pp. 8-10. [Zbl: 0395.73056]
  7. F. S. WEI, 1980, Stiffness matrix correction from incomplete test data, AIAA J., 18, pp.1274-1275. [Zbl: 0462.73074]
  8. M. BARUCH, 1982, Optimal correction of mass and stiffness matrices using measured modes, AIAA J., 20, pp. 1623-1626. [Zbl: 0539.16014]
  9. A. BERMAN and E. J. NAGY, 1983, Improvement of a large analytical model using test data, AIAA J., 21, pp.1168-1173.
  10. DAI HUA, 1988, Optimal correction of stiffness, flexibility and mass matrices using vibration tests, J. of Vibration Engineering, 1, pp.18-27. [MR: 963565]
  11. DAI HUA, 1994, Stiffness matrix correction using test data, Acta Aeronautica et Astronautica Sinica, 15,pp. 1091-1094.
  12. ZHANG LEI, 1987, A kind of inverse problem of matrices and its numerical solution, Mathematica Numerica Sinica, 9, pp. 431-437. [MR: 948584] [Zbl: 0641.65037]
  13. ZHANG LEI, 1989, The solvability conditions for theinverse problem of symmetric nonnegative definite matrices, Mathematica Numerica Sinica, 11,pp. 337-343. [MR: 1347044] [Zbl: 0973.15008]
  14. LIAO ANPING, 1990, A class of inverse problems of matrix equation AX = B and its numerical solution, Mathematica Numerica Sinica, 12, pp.108-112. [MR: 1056652] [Zbl: 0850.65075]
  15. WANG JIASONG and CHANG XIAOWEN, 1992, The best approximation of symmetric positive semidefinite matrices with spectral constraints, Numer. Math, - A.J. of Chinese Universities, 14,pp. 78-86. [MR: 1178019] [Zbl: 0756.65058]
  16. R. A. HORN and C. R. JOHNSON, 1985, Matrix analysis, Cambridge University Press, New York. [MR: 832183] [Zbl: 0576.15001]
  17. J. H. WlLKlNSON, 1965, The algebraic eigenvalue problem, Clarendon Press, Oxford. [MR: 184422] [Zbl: 0258.65037]
  18. J. P. AUBIN, 1979, Applied functional analysis, John Wiley, New York. [MR: 549483] [Zbl: 0424.46001]
  19. N. J. HlGHAM, 1988, Computing a nearest symmetric positive semi-definite matrix, Linear Algebra Appl., 103, pp. 103-118. [Zbl: 0649.65026]
  20. J. H. WlLKINSON and C. REINSCH, 1971, Handbook for automatic computations, vol. II, Linear Algebra, Springer-Verlag, New York. [MR: 461856]
  21. F. CHATELIN, 1993, Eigenvalues of matrices, Wiley, Chichester. [MR: 1232655] [Zbl: 0783.65031]

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