Generic element matrices suitable for finite element model updating

Mechanical Systems and Signal Processing

Volumn 9, Issue 6, 1995, Pages 601-614

  Gladwell, G M L ^a   Ahmadian, H ^a  

^a UNIVERSITY OF WATERLOO   (Canada)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 58149318650     PISSN: 08883270     EISSN: 10961216     Source Type: Journal    
DOI: 10.1006/mssp.1995.0045     Document Type: Article

References (13)

1. H. G. Natke 1988 Probabilistic Engineering Mechanics, 3, 28-35. Updating computational models in the frequency domain based on measured data; a survey.
2. M. Imregun, and W. J. Visser 1991 Shock and Vibration Digest 23, 9-20. A review of model updating techniques.
3. J. E. Mottershead and M. I. Friswell, 1993 Journal of Sound and Vibration 167, 347-375. Model updating in structural dynamics.
4. C. Stavrinidis 1981 Proceedings of the AIAA Structural Dynamics and Materials Conference, Atlanta, Georgia, pp. 280-285. Dynamic flight load charts for spacecraft design.
5. R. H. Mac Neal 1972 The NASTRAN Theoretical Manual (level 15.5), p. 554.
6. R. H. Mac Neal, 1978 Computers and Structures, 8, 175-183. A simple quadrilateral shell element.
7. A. Tessler and S. B. Dong 1981 Computers and Structures 14, 335-344. On a hierarchy of conforming Timoshenko beam elements.
8. J. S. Archer 1965 Journal of the American Institure of Aeronautics and Astronautics 3, 1910-1918. Consistent matrix formulations for structural analysis using finite element techniques.
9. C. Stavrinidis, J. Clinckemaillie and J. Dubois 1988 Proceedings, 5th IMAC, London, Vol. 2, pp. 1269-1277. New concepts for finite element matrix formulations.
10. W. L. Hallauer Jr. and R. Y. L. Liu 1982 Journal of Sound and Vibration 85, 105-113. Beam bending torsion dynamic stiffness method for calculations of exact vibration modes.
11. R. G. Ross Jr 1971 National Aeronautics and Space Engineering and Manufacturing Meeting, Society ofAutomotive Engineers, Los Angeles, California, pp. 2627-2635. Synthesis of stiffness and mass matrices from experimental vibration modes.
12. G. P. Bazeley, Y. K. Cheung, B. M. Irons and O. C. Zienkiewcz Proceedings of the Conference on Matrix Methods in Structural Mechanics, Wright-Paterson Air-Force Base, Ohio, pp. 547-576. Triangular elements in plate bending-conforming and non-conforming solutions.
13. J.-L. Batoz, J.-L. Bathe, and L.-W. Ho 1980 International Journal of Numerical Methods in Engineering 15, 1771-1812. A study of three-node triangular plate bending elements.