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基于压缩耗能假设的黏弹性夹芯梁的横向振动 被引量:3

Transverse vibration of viscoelastic sandwich beams based on the compression dissipating energy assumption
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摘要 建立了一种新的有限元模型用于研究三层黏弹夹芯梁的横向振动。该模型第一层为约束层,中间层为黏弹性层,第三层为基梁层。将约束层和基梁层视作欧拉-伯努利(Euler-Bernoulli)梁,假定黏弹性层承受横向拉压变形。拉压应变来源于约束层和基梁层的横向相对运动,并且黏弹性层的横向位移被假定为约束层和基梁层位移之间的线性插值。为了验证该有限元模型的有效性,将其与实验结果和几种解析模型进行了对比,结果证明该有限元模型对夹芯梁结构固有频率的预测具有良好的精度,但对损耗因子的预测精度上有待提高。 A new finite element model was developed for analyzing the transverse vibration of three-layer viscoelastic sandwich beams.The first layer is the constraining layer,the mid-layer is the viscoelastic core and the third layer is the base beam.The constraining layer and the beam were treated as the Euler-Bernoulli beam.The viscoelastic core was assumed to withstand the tension and compression in the transverse vibration.The compressive strain of the viscoelastic layer comes from the relative vibration of the constraining layer and the base beam,and the displacement of the viscoelastic layer was assumed to be a linear interpolation of the displacements between the constrained layer and the beam.The results by the present finite element model were compared with the experimental results as well as the results by several analytical models to verify its validity.The results show that the finite element model can predict the resonant frequency accurately,but the prediction accuracy of the loss factor needs to be improved on.
出处 《振动与冲击》 EI CSCD 北大核心 2016年第10期185-191,201,共8页 Journal of Vibration and Shock
基金 国家自然科学基金(11272170 51321092)
关键词 梁的横向振动 压缩阻尼 黏弹夹芯梁 有限元 损耗因子 transverse vibration of beam compression damping viscoelastic sandwich beam finite element method loss factor
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参考文献19

  • 1Nakra B C. Vibration control in machines and structures using viscoelastic damping [ J ]. Journal of Sound and Vibration, 1998, 211 (3) :449 -465.
  • 2Mareelo A T. Hybrid active-passive damping treatments using viscoelastic and piezoelectric materials : review and assessment[ J]. Journal of Vibration and Control, 2002( 8 ) : 699 - 745.
  • 3Kerwin E M. Damping of flexural waves by a constrained viscoelastic layer [ J ]. Journal of the Acoustical Society of America, 1959,31 (7) :952 -962.
  • 4Unger E E, Kerwin E M. Loss factors of viscoelastic systems in therms of engergy concepts [ J ]. Journal of the Acoustical Society of America, 1962, 34(7) :954 -957.
  • 5Ditaranto R A. Theory of vibratory bending for elastic and viscoelastic layered finite length beams [ J ]. Journal of Applied Mechanics, 1965, 87:881 - 886.
  • 6Mead D J, Markus S. The forced vibration of a three-layer damping sandwich beam with arbitrary boundary conditions [J]. Journal of Sound and Vibration, 1969, 10(2) :163 - 175.
  • 7Rao D K. Frequency and loss factors of sandwich beams under various boundary conditions [ J ]. Mechanical Engineering Science, 1978, 20 : 271 - 282.
  • 8Johnson C D, Kienholz D A. Finite element prediction of damping in structures with constrained layers [ J ]. AIAA Journal, 1982,120 (9) : 1284 - 129.
  • 9Galucio A C, Deu J F, Ohayon R. Finite element formulation of viscoelastic sandwich beams using fractional derivative operators I J l. Computational Mechanics, 2004, 33: 282- 291.
  • 10Kumar N, Singh S P. Vibration and damping characteristics of beams with active constrained layer treatments under parametric variations [ J ]. Materials and Design, 2009, 30: 4162 -417.

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