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基于谱元法的加筋双层板声透射分析 被引量:1

Sound Transmission Analysis of Sandwich Plates Based on Spectral Element Method
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摘要 首先应用谱元法(SEM)建立简支加筋双层板结构在简谐平面声波激励下的振动响应分析模型,将所得结果与有限元法(FEM)计算结果对比,表明谱元法(SEM)在求解该类问题时具有精度高和求解速度快的优点。然后应用Rayleigh积分求解加筋双层板结构路径传声的透射声功率。在筋板截面面积不变的约束条件下,研究筋板倾角与面板间距在声波正入射情况下对透射侧面板辐射声功率的影响。结果表明:筋板倾角越大,加筋双层板的透射声功率越小;在倾角小于22o的情况下,隔声性能随着面板间距的减小而提高。分析结果对加筋双层板的结构设计与隔声优化具有一定的指导意义。 A theoretical study on the vibration response of sandwich plates with typical corrugated cores under incident plane sound wave excitation was done by using spectral element method(SEM). Accuracy and efficiency of the SEM were validated by comparing the results with those of FEM. The transmission sound power through the sandwich plates under the normal incidence of the plane sound wave was calculated by applying Rayleigh integral. The effects of the distance between the two faceplates and the inclination angle of the stiffening core on the transmission acoustic power were studied under the condition of constant cross sectional area of the whole structure. It is shown that the transmission sound power of the reinforced sandwich plate decreases as the inclination angle of the corrugated core increases. When the inclination angle of the core is less than 22 o, the transmission sound power reduces with the decrease of the distance between the two faceplates.These results are meaningful to the structural design and vibro-acoustic optimization of sandwich plates with corrugated cores.
作者 李兰清 郑辉
出处 《噪声与振动控制》 CSCD 2015年第3期181-185,共5页 Noise and Vibration Control
基金 国家自然科学基金面上项目(NSFC 51275285)
关键词 声学 加筋双层板 声透射 谱元法 振动—声学响应 辐射声功率 acoustics sandwich plates sound transmission spectral element method vibro-acoustic performance acoustic radiation power
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参考文献14

  • 1辛锋先,张钱城,卢天健.轻质夹层材料的制备和振动声学性能[J].力学进展,2010,40(4):375-399. 被引量:26
  • 2J Wang, T J Lu, J Woodhouse, et al. Sound transmission through lightweight double-leaf partitions: Theoretical modeling[J]. Journal of Sound and Vibration, 2005, 286: 817-847.
  • 3E X. Xin, T. J. Lu. Analytical modeling of wave propagation in orthogonally rib-stiffened sandwich structures: Sound radiationLJ]. Computers and Structure, 2011, 89: 507-516.
  • 4王巧燕,葛健敏.双层铝合金加筋板隔声性能的实验研究[J].声学技术,2009,28(5):207-208.
  • 5王义柏,魏智平,郑辉.单向加筋双层板隔声性能的有限元分析[J].噪声与振动控制,2014,34(4):96-100. 被引量:3
  • 6F Fahy, J Walker. Advanced Applications in Acoustics[M]. Noise and Vibration, London, Spon Press, 2004.
  • 7R J Banerjee. Dynamic stiffness formulation for structural elements: a general approach[J]. Computers & Structures. 1997, 63(1): 101-103.
  • 8A T Patera. A spectral finite element method for fluid dynamics: Laminar flow in a channel expansion[J]. Journal of Computational Physics, 1984, 54: 468-488.
  • 9E Priolo, G Seriani. A numerical investigation of Chebyshev spectral element method for acoustic wave propagation[C]. Proceedings of 13 ~ IMACS Conference (Edited by R. Vichnevetsky), Dublin, 1991, 551-556.
  • 10E Priolo, G Sedani. Spectral element method with substructuring: an accurate and efficient high-order finite element approach to wave Modeling[C]. Environmental Acoustics: International Conference on Theoretical and Computational Acoustics - Volnme II (Edited by D. Lee & M. H. Schultz), Singapore, 1994: 509-527.

二级参考文献38

共引文献26

同被引文献19

  • 1李智,殷祥超,何兴华,梁兴旺.复合层板减振降噪特性的数值模拟研究[J].噪声与振动控制,2006,26(6):27-30. 被引量:2
  • 2LEE J H, KIM J. Analysis of sound transmission throughperiodically stiffened panels by space-harmonic expansionmethod [J]. Journal of Sound and Vibration, 2002, 251(2): 349-366.
  • 3XIN F X, LU T J. Analytical modeling of wavepropagation in orthogonally rib- stiffened sandwichstructures: Sound radiation[J]. Computers & Structures,2011, 89(5): 507-516.
  • 4ANTHONY D K, ELLIOTT S J, KEANE A J. Robustnessof optimal design solutions to reduce vibration transmission in a lightweight 2- D structure, part I:Geometric design[J]. Journal of Sound and Vibration,2000, 229(3): 505-528.
  • 5WANG T, LI S, NUTT S R. Optimal design of acousticalsandwich panels with a genetic algorithm[J]. AppliedAcoustics, 2009, 70(3): 416-425.
  • 6PATERA A T. A spectral element method for fluiddynamics: laminar flow in a channel expansion[J].Journal of Computational Physics, 1984, 54(3): 468-488.
  • 7CHAKRABORTY A, GOPALAKRISHNAN S. A spectralfinite element model for wave propagation analysis inlaminated composite plate[J]. Journal of Vibration andAcoustics, 2006, 128(4): 477-488.
  • 8LEE U. Dynamic characterization of the joints in a beamstructure by using spectral element method[J]. Shockand Vibration, 2001, 8(6): 357-366.
  • 9WU Z J, LI F M, WANG Y Z. Study on vibrationcharacteristics in periodic plate structures using thespectral element method[J]. Acta Mechanica, 2013, 224(5): 1089-1101.
  • 10CHENG L, LI Y Y, GAO J X. Energy transmission in amechanically- linked double-wall structure coupled to anacoustic enclosure[J]. The Journal of the AcousticalSociety of America, 2005, 117(5): 2742-2751.

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