Hemmatian, Masoud (2017) Sound Transmission Analysis of Circular Sandwich Panels Fully and Partially Treated with MR Fluid Core Layer. PhD thesis, Concordia University.
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Abstract
Magnetorheological (MR) fluid is categorized as smart material whose rheological properties can be varied instantaneously under the application of an external magnetic field. Utilization of these smart multifunctional materials into the devices and structures provides a unique opportunity to develop adaptive devices/structures capable of changing their dynamic characteristics in response to wide range of external disturbances. MR fluid have been recently utilized in sandwich panels to provide variable stiffness and damping to effectively control vibrations. The main objective of the present dissertation is to investigate the sound transmission loss (STL) capability of sandwich panels treated with MR fluids at low frequencies. This dissertation contributes in three major parts. First the effect of applied magnetic field on the structural and acoustical behavior of MR fluid sandwich panels is experimentally investigated. An experimental test setup including two anechoic chambers and an electro-magnet has been designed and fabricated to experimentally investigate the effect of applied magnetic field on the STL and natural frequency of sandwich panels having different thicknesses of MR core layer. The magnetic flux density generated inside the electromagnet is simulated using magneto-static finite element analysis and validated with the measured magnetic flux density using Gaussmeter. The results from the magneto-static analysis is used to derive approximate polynomial functions to evaluate the magnetic flux density as a function of the plate’s radius and applied current.
In the second part, the sound transmission behavior of MR based-circular sandwich panels is investigated through development of efficient numerical models. The forced vibration equations of motion of the circular sandwich panel fully treated with MR fluid core layer is first derived utilizing Ritz and finite element (FE) methods using circular and annular elements. The transverse velocity in the transmitted side of the panel is then calculated and utilized to obtain the sound radiated from the panel and subsequently the STL. The theoretical models are validated comparing the simulation results with those obtained experimentally. The developed models have been subsequently used to conduct parametric studies in order to investigate the effect of the applied magnetic field, the thickness of the face sheets and the thickness of the MR core layer on the first axisymmetric natural frequency and STL of the MR based-clamped circular panels.
The last part of the present study is devoted to the topology optimization of sandwich panels partially treated with MR fluid and silicone rubber core layer. The FE model of the sandwich panel partially treated with MR fluid and silicone rubber has been developed using circular and 4-node quadrilateral elements. The developed model is then utilized to investigate the vibroacoustic behavior of MR-based sandwich panels and to obtain their natural frequencies, loss factors and STL. Subsequently, systematic parametric studies on the effect of the position of the MR fluid and silicone rubber segments on the first axisymmetric natural frequency, corresponding loss factor and also STL are presented. It has been shown that the vibrational and acoustical behavior of the sandwich panel considerably changes by varying the location of the MR fluid treatment segments. A formal constrained and unconstrained design optimization strategy have been subsequently formulated to identify the optimal location of the MR fluid segments. Due to high computational cost associated with the FE model and considering that in each optimization iteration, FE model requires to be executed several times, approximate meta-models have been developed using random and D-optimal design points to conduct optimization problems efficiently without using the full FE model. The developed meta-models are then utilized to solve the topology optimization problems using the genetic algorithm (GA) and integer programing (IP) problems. The suitability of the identified optimal candidates are further evaluated using the developed finite element model to determine the true optimized topologies for the constrained and unconstrained problems.
Divisions: | Concordia University > Gina Cody School of Engineering and Computer Science > Mechanical, Industrial and Aerospace Engineering |
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Item Type: | Thesis (PhD) |
Authors: | Hemmatian, Masoud |
Institution: | Concordia University |
Degree Name: | Ph. D. |
Program: | Mechanical Engineering |
Date: | 20 September 2017 |
Thesis Supervisor(s): | Sedaghati, Ramin |
Keywords: | Magnetorheological (MR) Fluids, Sound Transmission Loss (STL), Sandwich Panel, Finite Element Method, Vibro-Acoustic, Topology Optimization |
ID Code: | 983160 |
Deposited By: | MASOUD HEMMATIAN |
Deposited On: | 05 Jun 2018 15:18 |
Last Modified: | 05 Jun 2018 15:18 |
References:
[1] "Simoni Systems: Acoustics," [Online], Available: https://www.simonisystems.com/acoustics.htm (Accessed: 21 August 2017).[2] "Acoustic Glossary: Sound pressure," [Online], Available: http://www.acoustic-glossary.co.uk/sound-pressure.htm (Accessed: 21 August 2017).
[3] Galgalikar, R., 2012, "Design Automation and Optimization of Honeycomb Structures for Maximum Sound Transmission Loss," Msc Thesis, Clemson University.
[4] Wang, T., 2006, Predictions of the sound transmission loss of composite sandwich panels.
[5] Wang, T., Li, S., Rajaram, S., and Nutt, S. R., 2010, "Predicting the sound transmission loss of sandwich panels by statistical energy analysis approach," Journal of Vibration and Acoustics, 132(1), p. 011004.
[6] Spaggiari, A., 2013, "Properties and applications of Magnetorheological fluids," Frattura ed Integrità Strutturale(23), p. 48.
[7] Mohammadi, N., Mahjoob, M., Kaffashi, B., and Malakooti, S., 2010, "An experimental evaluation of pre-yield and post-yield rheological models of magnetic field dependent smart materials," Journal of mechanical science and technology, 24(9), pp. 1829-1837.
[8] Ford, R., Lord, P., and Walker, A., 1967, "Sound transmission through sandwich constructions," Journal of Sound and Vibration, 5(1), pp. 9-21.
[9] Narayanan, S., and Shanbhag, R., 1981, "Sound transmission through elastically supported sandwich panels into a rectangular enclosure," Journal of Sound and Vibration, 77(2), pp. 251-270.
[10] Narayanan, S., and Shanbhag, R., 1982, "Sound transmission through a damped sandwich panel," Journal of Sound and Vibration, 80(3), pp. 315-327.
[11] Grosveld, F. W., and Mixson, J. S., 1985, "Noise Transmission through an Acoustically Treated and Honeycomb-Stiffened Aircraft Sidewall," Journal of Aircraft, 22(5), pp. 434-440.
[12] Nilsson, A. C., 1990, "Wave propagation in and sound transmission through sandwich plates," Journal of Sound and Vibration, 138(1), pp. 73-94.
[13] Brouard, B., Lafarge, D., and Allard, J.-F., 1995, "A general method of modelling sound propagation in layered media," Journal of Sound and Vibration, 183(1), pp. 129-142.
[14] Tang, Y. Y., Robinson, J. H., and Silcox, R. J., "Sound transmission through a cylindrical sandwich shell with honeycomb core," Proc. 34th AIAA aerospace science meeting and exhibit, pp. 877-886.
[15] Tang, Y. Y., Silcox, R. J., and Robinson, J. H., 1996, "Sound transmission through two concentric cylindrical sandwich shells."
[16] Veeramani, S., and Wereley, N. M., 1996, "Hybrid passive/active damping for robust multivariable acoustic control in composite plates," Proceeding SPIESymp Smart Materials and Structures, pp. 374-387.
[17] Wen-chao, H., and Chung-fai, N., 1998, "Sound insulation improvement using honeycomb sandwich panels," Applied Acoustics, 53(1), pp. 163-177.
[18] Lee, C., and Kondo, K., "Noise transmission loss of sandwich plates with viscoelastic core," Proc. 40th Structures, Structural Dynamics, and Materials Conference and Exhibit, American Institute of Aeronautics and Astronautics, p. 1458.
[19] Thamburaj, P., and Sun, J., 1999, "Effect of material anisotropy on the sound and vibration transmission loss of sandwich aircraft structures," Journal of Sandwich Structures and Materials, 1(1), pp. 76-92.
[20] Thamburaj, P., and Sun, J., 2002, "Optimization of anisotropic sandwich beams for higher sound transmission loss," Journal of Sound and Vibration, 254(1), pp. 23-36.
[21] Klos, J., Robinson, J. H., and Buehrle, R. D., "Sound transmission through a curved honeycomb composite panel," Proc. 9th AIAA/CEAS Aeroacoustics Conference and Exhibit.
[22] Denli, H., and Sun, J., 2007, "Structural-acoustic optimization of sandwich structures with cellular cores for minimum sound radiation," Journal of Sound and Vibration, 301(1), pp. 93-105.
[23] Assaf, S., and Guerich, M., 2008, "Numerical prediction of noise transmission loss through viscoelastically damped sandwich plates," Journal of Sandwich Structures and Materials, 10(5), pp. 359-384.
[24] Wang, T., Li, S., and Nutt, S. R., 2009, "Optimal design of acoustical sandwich panels with a genetic algorithm," Applied Acoustics, 70(3), pp. 416-425.
[25] Zhou, R., and Crocker, M. J., 2010, "Sound transmission loss of foam-filled honeycomb sandwich panels using statistical energy analysis and theoretical and measured dynamic properties," Journal of Sound and Vibration, 329(6), pp. 673-686.
[26] Abid, M., Abbes, M., Chazot, J., Hammemi, L., Hamdi, M., and Haddar, M., 2012, "Acoustic response of a multilayer panel with viscoelastic material," International Journal of Acoustics and Vibration, 17(2), p. 82.
[27] Guerich, M., and Assaf, S., 2013, "Optimization of Noise Transmission Through Sandwich Structures," Journal of Vibration and Acoustics, 135(5), p. 051010.
[28] Kim, Y.-J., and Han, J.-H., 2013, "Identification of Acoustic Characteristics of Honeycomb Sandwich Composite Panels Using Hybrid Analytical/Finite Element Method," Journal of Vibration and Acoustics, 135(1), p. 011006.
[29] Choi, S.-B., Park, Y.-K., and Kim, J.-D., 1993, "Vibration characteristics of hollow cantilevered beams containing an electro-rheological fluid," International journal of mechanical sciences, 35(9), pp. 757-768.
[30] Don, D. L., and Coulter, J. P., 1995, "An analytical and experimental investigation of electrorheological material based adaptive beam structures," Journal of intelligent material systems and structures, 6(6), pp. 846-853.
[31] Berg, C., Evans, L., and Kermode, P., 1996, "Composite structure analysis of a hollow cantilever beam filled with electro-rheological fluid," Journal of intelligent material systems and structures, 7(5), pp. 494-502.
[32] Haiqing, G., and King, L. M., 1997, "Vibration characteristics of sandwich beams partially and fully treated with electro-rheological fluid," Journal of intelligent material systems and structures, 8(5), pp. 401-413.
[33] Yeh, J.-Y., Chen, L.-W., and Wang, C.-C., 2004, "Dynamic stability of a sandwich beam with a constrained layer and electrorheological fluid core," Composite Structures, 64(1), pp. 47-54.
[34] Yeh, Z.-F., and Shih, Y.-S., 2005, "Critical load, dynamic characteristics and parametric instability of electrorheological material-based adaptive beams," Computers & structures, 83(25), pp. 2162-2174.
[35] Vaičaitis, R., Liu, S., and Jotautienė, E., 2016, "Nonlinear random vibrations of a sandwich beam adaptive to electrorheological materials," Mechanics, 71(3), pp. 38-44.
[36] Allahverdizadeh, A., Mahjoob, M. J., Nasrollahzadeh, N., and Eshraghi, I., 2013, "Optimal parameters estimation and vibration control of a viscoelastic adaptive sandwich beam incorporating an electrorheological fluid layer," Journal of Vibration and Control, p. 1077546313483159.
[37] Allahverdizadeh, A., Mahjoob, M., Maleki, M., Nasrollahzadeh, N., and Naei, M., 2013, "Structural modeling, vibration analysis and optimal viscoelastic layer characterization of adaptive sandwich beams with electrorheological fluid core," Mechanics Research Communications, 51, pp. 15-22.
[38] Rezaeepazhand, J., and Pahlavan, L., 2009, "Transient response of sandwich beams with electrorheological core," Journal of Intelligent Material Systems and Structures, 20(2), pp. 171-179.
[39] Rahiminasab, J., and Rezaeepazhand, J., 2013, "Aeroelastic stability of smart sandwich plates with electrorheological fluid core and orthotropic faces," Journal of Intelligent Material Systems and Structures, 24(5), pp. 669-677.
[40] Yeh, J.-Y., and Chen, L.-W., 2004, "Vibration of a sandwich plate with a constrained layer and electrorheological fluid core," Composite structures, 65(2), pp. 251-258.
[41] Yeh, J.-Y., and Chen, L.-W., 2007, "Finite element dynamic analysis of orthotropic sandwich plates with an electrorheological fluid core layer," Composite structures, 78(3), pp. 368-376.
[42] Yeh, J.-Y., 2007, "Vibration control of a sandwich annular plate with an electrorheological fluid core layer," Smart Materials and structures, 16(3), p. 837.
[43] Yeh, J.-Y., 2010, "Vibration and damping characteristics analysis of a rotating annular plate with electrorheological treatment," Smart Materials and Structures, 19(8), p. 085010.
[44] Yeh, J.-Y., 2011, "Free vibration analysis of rotating polar orthotropic annular plate with ER damping treatment," Composites Part B: Engineering, 42(4), pp. 781-788.
[45] Hasheminejad, S. M., and Maleki, M., 2009, "Free vibration and forced harmonic response of an electrorheological fluid-filled sandwich plate," Smart Materials and Structures, 18(5), p. 055013.
[46] Lu, H., and Meng, G., 2006, "An experimental and analytical investigation of the dynamic characteristics of a flexible sandwich plate filled with electrorheological fluid," The International Journal of Advanced Manufacturing Technology, 28(11-12), pp. 1049-1055.
[47] Soleymani, M. M., Hajabasi, M. A., and Elahi Mahani, S., 2015, "Free vibrations analysis of a sandwich rectangular plate with electrorheological fluid core," Journal of Computational & Applied Research in Mechanical Engineering (JCARME), 5(1), pp. 71-81.
[48] Farough, M., and Ramin, S., 2012, "Nonlinear free vibration analysis of sandwich shell structures with a constrained electrorheological fluid layer," Smart Materials and Structures, 21(7), p. 075035.
[49] Mohammadi, F., and Sedaghati, R., 2012, "Vibration analysis and design optimization of sandwich cylindrical panels fully and partially treated with electrorheological fluid materials," Journal of Intelligent Material Systems and Structures, 23(15), pp. 1679-1697.
[50] Mohammadi, F., and Sedaghati, R., "Free Vibration Analysis of Electrorheological Fluid Sandwich Shell Structures Subjected to Large Deformation," Proc. ASME 2013 Conference on Smart Materials, Adaptive Structures and Intelligent Systems, American Society of Mechanical Engineers, pp. V001T003A005-V001T003A005.
[51] Hasheminejad, S. M., and Motaaleghi, M. A., 2014, "Supersonic flutter control of an electrorheological fluid-based smart circular cylindrical shell," International Journal of Structural Stability and Dynamics, 14(02), p. 1350064.
[52] Hasheminejad, S. M., and Motaaleghi, M. A., 2015, "Aeroelastic analysis and active flutter suppression of an electro-rheological sandwich cylindrical panel under yawed supersonic flow," Aerospace Science and Technology, 42, pp. 118-127.
[53] Chen, L., and Hansen, C. H., 2005, "Active vibration control of a magnetorheological sandwich beam," Proc. Acoustics 2005 (Busselton Western Australia), pp. 93-98.
[54] Harland, N. R., Mace, B. R., and Jones, R. W., 2001, "Adaptive-passive control of vibration transmission in beams using electro/magnetorheological fluid filled inserts," IEEE Transactions on Control Systems Technology, 9(2), pp. 209-220.
[55] Yeh, Z.-F., and Shih, Y.-S., 2006, "Dynamic characteristics and dynamic instability of magnetorheological material-based adaptive beams," Journal of Composite Materials, 40(15), pp. 1333-1359.
[56] Lara-Prieto, V., Parkin, R., Jackson, M., Silberschmidt, V., and Zbigniew, K., 2010, "Vibration characteristics of MR cantilever sandwich beams: experimental study," Smart Materials and structures, 19(1), p. 015005.
[57] Bishay, P. L., Tawfik, M., and Negm, H. M., "Experimental and finite element models of an adaptive magnetorheological sandwich beam," Proc. Proceedings of the 17th international congress on sound & vibration.
[58] Rajamohan, V., Sedaghati, R., and Rakheja, S., 2010, "Vibration analysis of a multi-layer beam containing magnetorheological fluid," Smart Materials and Structures, 19(1), p. 015013.
[59] Rajamohan, V., Rakheja, S., and Sedaghati, R., 2010, "Vibration analysis of a partially treated multi-layer beam with magnetorheological fluid," Journal of Sound and Vibration, 329(17), pp. 3451-3469.
[60] Rajamohan, V., Sedaghati, R., and Rakheja, S., 2011, "Optimal vibration control of beams with total and partial MR-fluid treatments," Smart materials and structures, 20(11), p. 115016.
[61] Hu, G., Guo, M., Li, W., Du, H., and Alici, G., 2011, "Experimental investigation of the vibration characteristics of a magnetorheological elastomer sandwich beam under non-homogeneous small magnetic fields," Smart materials and structures, 20(12), p. 127001.
[62] Dyniewicz, B., Bajkowski, J. M., and Bajer, C. I., 2015, "Semi-active control of a sandwich beam partially filled with magnetorheological elastomer," Mechanical Systems and Signal Processing, 60, pp. 695-705.
[63] Eshaghi, M., Rakheja, S., and Sedaghati, R., 2015, "An accurate technique for pre-yield characterization of MR fluids," Smart Materials and Structures, 24(6), p. 065018.
[64] Eshaghi, M., Sedaghati, R., and Rakheja, S., 2015, "The effect of magneto-rheological fluid on vibration suppression capability of adaptive sandwich plates: Experimental and finite element analysis," Journal of Intelligent Material Systems and Structures, p. 1045389X15586449.
[65] Eshaghi, M., Sedaghati, R., and Rakheja, S., 2016, "Analytical and experimental free vibration analysis of multi-layer MR-fluid circular plates under varying magnetic flux," Composite Structures, 157, pp. 78-86.
[66] Eshaghi, M., Sedaghati, R., and Rakheja, S., 2017, "Vibration analysis and optimal design of multi-layer plates partially treated with the MR fluid," Mechanical Systems and Signal Processing, 82, pp. 80-102.
[67] Mahjoob, M., Mohammadi, N., and Malakooti, S., 2009, "An investigation into the acoustic insulation of triple-layered panels containing Newtonian fluids: theory and experiment," Applied Acoustics, 70(1), pp. 165-171.
[68] Mohammadi, N., and Mahjoob, M., 2009, "Transmission loss of multilayer panels containing a fluid using progressive wave model: comparison with impedance progressive model and experiments," Comptes Rendus Mécanique, 337(4), pp. 198-207.
[69] Mahjoob, M. J., Mohammadi, N., and Malakooti, S., 2012, "Analytical and experimental evaluation of magnetic field effect on sound transmission loss of MR-based smart multi-layered panels," Applied Acoustics, 73(6), pp. 614-623.
[70] Hasheminejad, S. M., and Shabanimotlagh, M., 2010, "Magnetic-field-dependent sound transmission properties of magnetorheological elastomer-based adaptive panels," Smart Materials and Structures, 19(3), p. 035006.
[71] Choi, S., Seo, J., Kim, J., and Kim, K., 2001, "An electrorheological fluid-based plate for noise reduction in a cabin: experimental results," Journal of sound and vibration, 239(1), pp. 178-185.
[72] Tang, H., Luo, C., and Zhao, X., 2004, "Tunable characteristics of a flexible thin electrorheological layer for low frequency acoustic waves," Journal of Physics D: Applied Physics, 37(16), p. 2331.
[73] Tang, H., Zhao, X.-p., and Luo, C.-r., 2006, "Sonic responses of an electrorheological layer with one side of grating electrodes," Journal of Physics D: Applied Physics, 39(3), p. 552.
[74] Tang, H., and Lee, S.-Y., 2007, "Direct experimental verification of the sound-induced tunable resonance on a flexible electrorheological layer," Journal of Applied Physics, 101(8), p. 084913.
[75] Zielinski, T. G., and Rak, M., 2010, "Acoustic Absorption of Foams Coated with MR Fluid under the Influence of Magnetic Field," Journal of Intelligent Material Systems and Structures, 21(2), pp. 125-131.
[76] Meeker, D., 2006, "Finite element method magnetics (FEMM 4.0.1)," [Online], Available: http://www.femm.info (Accessed: 5 September 2016).
[77] 2011, "LORD technical data: MRF-132DG magneto-rheological fluid," [Online], Available: http://www.lord.com/sites/default/files/DS7015_MRF-132DGMRFluid.pdf (Accessed: 15 July 2016).
[78] Hjelmstad, K. D., 2005, Fundamentals of structural mechanics, Springer US.
[79] Selmane, A., and Lakis, A., 1999, "Natural frequencies of transverse vibrations of non-uniform circular and annular plates," Journal of sound and vibration, 220(2), pp. 225-249.
[80] Baumann, W. T., Saunders, W. R., and Robertshaw, H. H., 1991, "Active suppression of acoustic radiation from impulsively excited structures," The Journal of the Acoustical Society of America, 90(6), pp. 3202-3208.
[81] Fuller, C. R., 1990, "Active control of sound transmission/radiation from elastic plates by vibration inputs: I. Analysis," Journal of Sound and Vibration, 136(1), pp. 1-15.
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