RÉFÉRENCES BIBLIOGRAPHIQUES

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1 RÉFÉRENCES BIBLIOGRAPHIQUES Belov, V. D., Rybak, S. A., Tartakovskii, B. D. (1977). Propagation of vibrational energy in absorbing structures. Soviet Physics Acoustics, 23(2), Bobrovnitskii, Yu. I. (1992). On the energy flow in evanescent waves. Journal of Sound and Vibration, 152(1), Bonnet, M. (1995). Boundary Integral Equation Methods for Solids and Fluids. John Wiley and Sons Ltd. Bouthier, O. M., Bernhard, R. J. (1992). Models of space-averaged energetics of plates. AIAA Journal, 30(3), Bouthier, O. M., Bernhard, R. J. (1995a). Simple models of energy flow in vibrating membranes. Journal of Sound and Vibration, 182(1), Bouthier, O. M., Bernhard, R. J. (1995b). Simple models of energetics of transversaly vibrating plates. Journal of Sound and Vibration, 182(1), Bruneau, M. (1983). Introduction aux théories de l acoustique. Université du Maine, Le Mans Editeur. Buvailo, L. E., Ionov, A. V. (1980). Application of the finite-element method to the investigation of the vibroacoustical characteristics of structures at high audio frequencies. Soviet Physics Acoustics, 26(4), Carcaterra, A., Sestieri, A. (1995). Energy density equations and power flow in structures. Journal of Sound and Vibration, 188(2), Chabas, F., Desanti, A., Soize, C. (1986). Modélisation probabiliste du flou structural en dynamique linéaire des système mécaniques complexes. II Analyse numérique et applications. La Recherche Aérospatiale, 5, Cho, P. E., Bernhard, R. J. (1998). Energy flow analysis of coupled beams. Journal of Sound and Vibration, 211(4), Cremer, L., Heckl, M., Ungar, E. E. (1973). Structure-Borne Sound: Structural Vibrations and Sound Radiation at Audio Frequencies. Springer-Verlag, Berlin. 133

2 Djimadoum, M., Guyader, J.-L. (1995) Vibratory prediction with an equation of diffusion. Acta Acustica, 3, Dowell, E. H., Kubota, Y. (1985). Asymptotic modal analysis and statistical energy analysis of dynamical systems. Journal of Applied Mechanics, 52, Kubota, Y., Dowell, E. H. (1986). Experimental investigation of asymptotic modal analysis for a rectangular plate. Journal of Sound and Vibration, 106(2), Fung, Y. C. (1965). Foundations of Solid Mechanics. Prentice Hall, Englewood Cliffs, New Jersey. Géradin, M., Rixen, D. (1994). Mechanical Vibrations: Theory and Application to Structural Dynamics. Wiley, Masson, Paris. Horner, J. L., White, R. G. (1991). Prediction of vibrational power transmission through bends and joints in beam-like structures. Journal of Sound and Vibration, 147(1), Ichchou, M. N., Jezequel, L. (1996). Comments on simple models of the energy flow in vibrating membranes and on simple models of the energetics of transversaly vibrating plates. Journal of Sound and Vibration, 195(4), Ichchou, M. N., Le Bot, A., Jezequel, L. (1997). Energy models of one-dimensional multi-propagative systems. Journal of Sound and Vibration, 201(5), Lase, Y., Ichchou, M. N., Jezequel, L. (1996). Energy flow analysis of bars and beams: theoretical formulations. Journal of Sound and Vibration, 192(1), Langley, R. S. (1989). A general derivation of the statistical energy analysis equations for coupled dynamic systems. Journal of Sound and Vibration, 135(3), Langley, R. S. (1992). A wave intensity technique for the analysis of high frequency vibrations. Journal of Sound and Vibration, 159(3), Langley, R. S. (1995). On the vibrational conductivity approach to high frequency dynamics for two-dimensional structural components. Journal of Sound and Vibration, 182(4), Le Bot, A., Jezequel, L. (1993). Energy methods applied to transverse vibrations of beams. 4th International Congress on Intensity Techniques, Senlis, France, Le Bot, A., Ricol, L. (1995). Integral equation instead of heat conduction equation for medium and high frequencies. Proceedings of Internoise 95, 43(2),

3 Le Bot, A. (1998a). A vibroacoustic model for high frequency analysis. Journal of Sound and Vibration, 211(4), Le Bot, A. (1998b). Geometric diffusion of vibrational energy and comparison with the vibrational conductivity approach. Journal of Sound and Vibration, 212(4), Le Bot, A., Bocquillet, A. (2000). Comparison of an integral equation on energy and the ray-tracing technique in room acoustics. Journal of the Acoustical Society of America, 108(4), Lesueur, C. (1988). Rayonnement Acoustique des Structures. Éditions Eyrolles, Paris. Lienhard, J. H. (1987). A heat transfer textbook. Prentice-Hall, Englewood Cliffs, New Jersey, second edition. Lyon, R. H., DeJong, R. G. (1975). Theory and Application of Statistical Energy Analysis. MIT Press, Cambridge, Massachusetts, second edition. Mencik, J.-M., Berry, A., Guyader, J.-L. (2000a). Formulation of an equation of diffusion for heterogeneous rods. Proceedings of NOVEM (Noise and Vibration Pre-Design and Characterization using Energy Method) Mencik, J.-M., Berry, A., Guyader, J.-L. (2000b). Formulation of an equation of diffusion for heterogeneous rods. Canadian Acoustics, 28(3), Nefske, D. J., Sung, S. H. (1989). Power flow finite element analysis of dynamic systems: basic theory and applications to beams. Transactions of the ASME, 111, Ohayon, R., Soize, C. (1998). Structural Acoustics and Vibration. Academic Press, San Diego. Palmer, J. D., Williams, E. J., Fox, C. H. J. (1991). High frequency power flow in structures. Proceedings of the 10th International Modal Analysis Conference, San Diego, USA, Pierce, A. D., Sparrow, V. W., Russell, D. A. (1995). Fundamental structural-acoustic idealizations for structures with fuzzy internals. Journal of Vibration and Acoustics, 117, Russell, D. A., Sparrow, V. W. (1995). Backscattering from a baffled finite plate strip with fuzzy attachments. Journal of the Acoustical Society of America, 98(3), Soize, C. (1986). Modélisation probabiliste du flou structural en dynamique linéaire des système mécaniques complexes. I Élements théoriques. La Recherche Aérospatiale, 5,

4 Soize, C. (1993). A model and numerical method in the medium frequency range for vibroacoustic predictions using the theory of structural fuzzy. Journal of the Acoustical Society of America, 94(2), Soize, C. (1995).Vibration damping in low-frequency range due to structural complexity. A model based on the theory of fuzzy structures and model parameters estimation. Computers and Structures, 58(5), Soize, C. (1998). Estimation of the fuzzy substructure model parameters using the mean power flow equation of the fuzzy structure. Journal of Vibration and Acoustics, 120, Soize, C., Bjaoui, K. (2000). Estimation of fuzzy structure parameters for continuous junctions. Journal of the Acoustical Society of America, 107(4), Strasberg, M., Feit, D. (1996). Vibration damping of large structures induced by attached small resonant structures. Journal of the Acoustical Society of America, 99(1), Taylor, H. M., Karlin, S. (1994). An Introduction to Stochastic Modeling. Academic Press, San Diego, revised edition. Timoshenko, S., Young, G. H., Weaver, W. Jr. (1974). Vibration problems in engineering. John Wiley, New York, fourth edition. Troshin, A. G., Popkov, V. I, Popov, A. V. (1990). The measurement of vibrational power flux in rod structures. International Congress on Intensity Techniques, Senlis, France, Viktorovitch, M., Thouverez, F., Jezequel, L. (1998). A stochastic reformulation of the power flow equations for membranes and plates. Journal of Sound and Vibration, 211(5), Weaver, R. L. (1997). Mean and mean-square responses of a prototypical master/fuzzy structure. Journal of the Acoustical Society of America, 101(3), White, F. M. (1984). Heat transfer. Addison-Wesley Publishing Company, Inc. Wang, S., Bernhard, R. J. (2002). Theory and applications of a simplified energy finite element method and its similarity to SEA. Noise Control Engineering Journal, 50(2), Wöhle, W., Beckmann, Th., Schreckenbach, H. (1981). Coupling loss factors for statistical energy analysis of sound transmission at rectangular structural slab joints, part I. Journal of Sound and Vibration, 77(3),

5 Wohlever, J. C., Bernhard, R. J. (1992). Mechanical energy flow models of rods and beams. Journal of Sound and Vibration, 153(1),