Simplified topology optimization of damping layer in plate structures for vibration and acoustic response

被引:0
作者
Le Qi
Quanwei Cui
Cheng Wang
Xueyan Sun
Janxing Zhou
Pengcheng Jin
Guochun Liu
Lirui Song
机构
[1] Xinjiang University,School of Mechanical Engineering
[2] Key Laboratory of Vehicle Transmission,China North Vehicle Research Institute
来源
Journal of Mechanical Science and Technology | 2023年 / 37卷
关键词
Acoustic contribution analysis; Acoustic measurements; Damping materials; Harmonic vibration; Topology optimization;
D O I
暂无
中图分类号
学科分类号
摘要
In this paper, a simplified acoustic optimization method is proposed to replace the sound power with the maximum normal velocity of the surface as a direct target, a topological optimization model of the variable density method is established to reduce the acoustic radiation of the structure, and the relationship between the form of damping distribution and the acoustic radiation is investigated. The complex modulus model is used to describe the viscoelastic material intrinsic relationship of the damping layer. The effects of different excitation frequencies on the topology optimization results are discussed. The radiated noise is simulated using the finite element method and the boundary element method. Five plates are fabricated according to the damping layer layout for different single-frequency excitations. Modal and acoustic experiments are carried out to validate the proposed method. The numerical and experimental results show that there is a significant reduction in the sound pressure level (SPL).
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页码:6221 / 6232
页数:11
相关论文
共 106 条
  • [1] Diaz A R(1992)Solutions to shape and topology eigenvalue optimization problems using a homogenization method Int. J. Numer Methods Eng. 35 1487-1502
  • [2] Kikuchi N(2007)Minimization of sound radiation from vibrating bi-material structures using topology optimization Struct Multidisc Optim 33 305-321
  • [3] Du J(2007)Topological design of freely vibrating continuum structures for maximum values of simple and multiple eigenfrequencies and eigenfrequency gaps Struct Multidisc Optim 34 91-110
  • [4] Olhoff N(2016)A comprehensive survey on topology optimization of phononic crystals Struct Multidisc Optim 54 1315-1344
  • [5] Du J(2012)Optimization of vibrating structures to reduce radiated noise Sturct Multidisd Optim 45 717-728
  • [6] Olhoff N(2022)An efficient method for shape and topology optimization of shell structures Struct Multidisc Optim 65 119-436
  • [7] Yi G(2006)Topology optimization of an acoustic horn Comput Methods Appl. Mech. Eng. 196 420-54
  • [8] Youn B D(2010)Topological design of vibrating structures with respect to optimum sound pressure characteristics in a surrounding acoustic medium Struct Multidisc Optim 42 43-67
  • [9] Nandy A K(2011)Topology optimization of composite material plate with respect to sound radiation Eng Anal Bound Elem 35 61-656
  • [10] Jog C S(2016)Interior layout topology optimization of a reactive muffler Struct Multidiscip Optim 53 645-128