[1]

Balmès E., Billet, L., Using expansion and interface reduction to enhance structural modification methods. IMAC XIX, 2001, 615-621 Google Scholar

[2]

Balmès E., Modes and regular shapes. How to extend component mode synthesis theory, XI DINAME, 28th February-4th March 2005, 1-14 Google Scholar

[3]

Balmès E., Review and Evaluation of shape expansion methods, IMAC 2000, 555-561 Google Scholar

[4]

Balmès E., Optimal Ritz vectors for component mode synthesis using singular value decomposition, AIAA J., 34(5), 1996, 1256-1260 CrossrefGoogle Scholar

[5]

Maia N., Silva J., Theoretical and experiemental modal analysis, Mechanical engineering research studies, Engineering dynamics series, Research Studies Press, First edition, 1997 Google Scholar

[6]

Corus M., Balmès E., Improvement of structural modification method using data expansion and model reduction techniques. IMAC, 2003, pp. 1-7. Google Scholar

[7]

Urgueia A., Using the SVD for the selection of independent connetions coordinates in the coupling of substructures. IMAC 1991, 919-925Google Scholar

[8]

Balmès E., Sensors, degrees of freedom, and generalized mode-shape expasion methods, IMAC 1999, 628-634 Google Scholar

[9]

Balmès E., Use of generalized interface degrees of freedom in component mode synthesis, IMAC 1996, 204-210 Google Scholar

[10]

Peredo Fuentes H., Zehn M., Application of the Craig-Bampton model order reduction method to a composite component assembly: MAC and XOR, Facta Universitatis, series: Mechanical Engineering, 12(1), 2014, 37-50 Google Scholar

[11]

Peredo Fuentes H., Zehn M., Application of the Craig-Bampton model order reduction method to a composite component assembly: MACCO, COMAC, S-COMAC and ECOMAC, Open Eng.,6, 2016, 1-13 Google Scholar

[12]

Kammer D., Testing-analysis model development using an exact modal reduction, International Journal of Analytical and Experimental Analysis, 174-179 Google Scholar

[13]

O’Callahan J., Avitabile P., and Riemer R., System equivalent reduction expansion process (SEREP), IMAC VII, 1989, 29-37 Google Scholar

[14]

Guyan R., Reduction of Mass and Stiffness Matrices, AIAA Journal, 3, 1985, 380 Google Scholar

[15]

Kidder R., Reduction of structural frequency equations, AIAA Journal, 11(6), 1973 Google Scholar

[16]

Kammer D., A hybrid approach to test-analysis model development for large space structures, Journal of vibrations and acustics, 113(3), 1991, 325-332 CrossrefGoogle Scholar

[17]

Roy N., Girard A. And Bugeat L.-P. Expansion of experimental modeshapes – An improvement of the projection technique, IMAC 1993, 152-158. Google Scholar

[18]

Roy N., Girard A., Impact of residual modes in structural dynamics, Proceedings, European Conference of Spacecraft Structures, Materials & Mechanical Testing, Noordwijk, The Netherlands, 2005 Google Scholar

[19]

Ewins D. J., Modal testing: Theory and practice, Research Studies Press, Letchworth, U. K., 1995 Google Scholar

[20]

Gade S., Moller N.B., Jacobsen N.J., and Hardonk B., Modal analysis using a scanning laser Doppler vibrometer, Sound and Vibration Measurements A/S, 2000, 1015-1019Google Scholar

[21]

Balmès E., Frequency domain identification of structural dynamics using the pole/residue parametrization, IMAC 1996, 540-546 Google Scholar

[22]

Craig, R.J., Bampton, M., Coupling of substructures for dynamic analyses, AIAA J., 6(7), 1968, 1313-1319. CrossrefGoogle Scholar

[23]

Bonisoli E., Delprete C., Espoito M., Mottershead J. E., Structural Dynamics with conicident Eigenvalues: Modeling and Testing, Modal Analysis Topics, 3, Conferencing Proceedings of the Society for Experimental Mechanics Series 6, 2011, 325-337 Google Scholar

[24]

Pierre C., Mode Localization and eigenvalue loci of Bridges with Aeroeslastic effects, Journal of Engineering Mechanics 126(3), 1988, 485-502Google Scholar

[25]

Mounier D., Poilane C., Bucher C., Picart P., Evaluation of transverse elastic properties of fibers used in composite materials by laser resonant ultrasound spectroscopy, Proceeding of the acoustics 2012, Nantes Conference 23-27 April 2012, Nantes France Google Scholar

[26]

Batoz J.L., Lardeur P., Composite plate analysis using a new discrete shear triangular finite element, International Journal for Numerical Methods in Engineering, 27, 1989, 343-359 CrossrefGoogle Scholar

[27]

Batoz J.L., Bathe K.J., Ho L.W., A Study of three node triangular plate bending elements, International Journal for Numerical Methods in Engineering, 15, 1980, 1771-1812 CrossrefGoogle Scholar

[28]

Batoz J.L., Lardeur P., A discrete shear triangular nine D.O.F element for the analysis of thick to very thin plates, International Journal for Numerical Methods in Engineering, 28, 1989, 533-560 CrossrefGoogle Scholar

[29]

Balmès E., Structural dynamics toolbox and FEM-Link, User’s Guide, SDTools, Paris, France, 2016, http://www.sdtools.com/help/sdt.pdf

[30]

Schwarz, B.J., Richardson, M.H., Experimental modal analysis, CSI Reliability Week, Vibrant technology, 1(1), 1999, pp. 1-12. Google Scholar

[31]

Formenti, D.L., Richardson M.H., Parameter estimation from frequency response measurements using rational fraction polynomials, IMAC 1st, 1982, pp. 1-8. Google Scholar

[32]

Richardson, M.H., , Derivation of mass, stiffness and damping parameters from experimental modal data, Hewlett Packard Company, Santa Clara Division, 1, 1977, pp. 1-6. Google Scholar

[33]

Richardson, M.H., Modal Mass, stiffness and damping, Vibrant Technology, Inc, 31, 2000, pp. 1-6.Google Scholar

[34]

Richardson, M.H., Formenti, D.L., Global curve fitting of frequency response measurements using rational fraction polynomials, IMAC 3rd, 1985, pp. 1-8. Google Scholar

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