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Abstrakty
An equation for calculating the sound power radiated from a rectangular plate with arbitrary boundary conditions is derived, in which the sound power radiated from the plate is represented in terms of the normal velocity distribution on the plate and a coupling matrix. The velocity distribution on the plate is expressed in terms of the modal amplitudes and normal modes. The coupling matrix for arbitrary boundary conditions is developed mathematically using the Rayleigh integral. Finally, an approach to compute the radiation efficiency for modes of vibration is presented and the radiation efficiency of the first four most efficient vibration modes for six different boundary conditions is presented.
Wydawca
Czasopismo
Rocznik
Tom
Strony
25--39
Opis fizyczny
Bibliogr 51 poz., rys.
Twórcy
autor
autor
- Auburn University, Mechanical Engineering Department, Auburn, AL 36849, USA, jameszou@live.com
Bibliografia
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- [4] Tammi K.M.J., Identification and Active Feedback-Feedforward Control of Rotor, International Journal of Acoustics and Vibration, 12, 1, 7–14 (2007).
- [5] Zouari R., Antoni J., Ille J.L., Sidahmed M., Willaert M., Watremetz M., Cyclostationary Modeling of Reciprocating Compressors and Application to Valve Fault Detection, International Journal of Acoustics and Vibration, 12, 4, 116–124 (2007).
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- [7] Simon A.S., Flowers G.T., Adaptive Disturbance Rejection and Stabilization for Rotor Systems with Internal Damping, International Journal of Acoustics and Vibration, 13, 1, 73–81 (2008).
- [8] Storey I., Bourmistrova A., Subic A., Performance Measures of Comfort and Rattle Space Usage for Limited-Stroke Vehicle Suspension Systems, International Journal of Acoustics and Vibration, 13, 1, 82–90 (2008).
- [9] Matsagar V.A., Jangid R.S., Dynamic Characterization of Base-Isolated Structures Using Analytical Shear-Beam Model, International Journal of Acoustics and Vibration, 11, 3, 132–136 (2006).
- [10] Xu L., Jia X., Electromechanical Coupled Vibration for Double Coupled Micro Beams, International Journal of Acoustics and Vibration, 12, 1, 51–24 (2007).
- [11] Chakraborty S.K., Sarkar S.K., Bhattacharya S.P., Frequency-response Analysis of Shear Vibration of Long Structures due to Surface Excitation, International Journal of Acoustics and Vibration, 12, 3, 109–115 (2007).
- [12] Chakraborty S.K., Sarkar S.K., Response Analysis of Multi-Storey Structures on Flexible Foundation Due to Seismic Excitation, International Journal of Acoustics and Vibration, 13, 4, 165–171 (2008).
- [13] Mohanty S.C., Parametric Instability of a Pretwisted Cantilever Beam with Localized Damage, International Journal of Acoustics and Vibration, 12, 4, 153–161 (2007).
- [14] Venkatesham B., Pathak A.G., Munjal M.L., A One-dimensional Model for Prediction of Breakout Noise from a Finite Rectangular Duct with different Acoustic Boundary Conditions, International Journal of Acoustics and Vibration, 12, 3, 91–98 (2007).
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- [33] Svensson U.P., Line integral model of transient radiation from planar pistons in baffles, Acta Acustica united with Acustica, 87, 307–315 (2001).
- [34] Jabareen M., Eisenberger M., Free vibrations of non-homogeneous circular and annular membranes, J. Sound and Vibration, 240, 3, 409–429 (2001).
- [35] Shuyu L., Acoustic field of flexural circular plates for air-coupled ultrasonic transducers, Acta Acustica united with Acustica, 86, 388–391 (2000).
- [36] Rdzanek W.P. Jr., Engel Z., Directional characteristics of a planar annular plate for axially-symmetric free vibrations, Archives of Acoustics, 25, 1, 73–81 (2000).
- [37] Rdzanek W.P. Jr., Engel Z., Asymptotic formulas for the acoustic power output of a clamped annular plate, Applied Acoustics, 60, 1, 29–43 (2000).
- [38] Rdzanek W., Engel Z., Rdzanek W.P. Jr., Asymptotic formulas for the acoustic power output of a simply-supported circular plate, Acta Acustica united with Acustica, 87, 2, 206–214 (2001).
- [39] Rdzanek W.P. Jr., Zawieska W.M., Vibroacoustic analysis of a simply supported rectangular plate of a power transformer casing, Archives of Acoustics, 28, 2, 117–125 (2002).
- [40] Rdzanek W.P. Jr., Rdzanek W.J., The self power of a clamped circular plate. An analytical estimation, Archives of Acoustics, 28, 1, 59–66 (2003).
- [41] Rdzanek W.P. Jr., The total sound power of some forced vibrations of a clamped annular plate in fluid, Archives of Acoustics, 27, 3, 203–215 (2002).
- [42] Szemela K., Rdzanek W.P. Jr., Rdzanek W., The acoustic power radiated by a circular membrane excited for vibration both by means of the edge and by external surface load, Archives of Acoustics, 30, 1, 109–119 (2005).
- [43] Iwaniec M., The influence of constructional parameters on stiffened plates sound radiation, Archives of Acoustics, 30, 4, 483–494 (2005).
- [44] Szemela K., Rdzanek W.P. Jr., Rdzanek W., The acoustic power of a circular plate excited by non-uniform surface pressure, Archives of Acoustics, 31, 3, 309–317 (2006).
- [45] Wallace C.E., Radiation resistance of a rectangular panel, Journal of the Acoustical Society of America, 51, 946 (1972).
- [46] Cunefare K.A., The minimum radiation efficiency of baffled finite beams, Journal of the Acoustical Society of America, 90, 2521–2529 (1991).
- [47] Currey M.N., Cunefare K.A., The radiation modes of baffled finite plates, Journal of the Acoustical Society of America, 98, 1570–1580 (1995).
- [48] Nikiforov A.S., Radiation from a plate of finite dimensions with arbitrary boundary conditions, Soviet Physics Acoustics, 10, 178 (1964).
- [49] Gomperts M.C., Sound radiation from baffled, thin, rectangular plates, Acustica, 37, 93–102 (1977).
- [50] Magrab E.B., Vibrations of Elastic Structural Members, Sijthoff & Noordhoff, Maryland 1979.
- [51] Clark R., Fuller C., Modal sensing of efficient acoustic radiators with polyvinylidene fluoride distributed sensors in active structural acoustic control approaches, Journal of the Acoustical Society of America, 91, 6, 3321–3329 (1992).
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-article-BAT8-0014-0031