局部涂敷硬涂层薄板有限元建模及涂敷位置优化

刘蓉,孙伟

振动与冲击 ›› 2018, Vol. 37 ›› Issue (22) : 144-150.

PDF(909 KB)
PDF(909 KB)
振动与冲击 ›› 2018, Vol. 37 ›› Issue (22) : 144-150.
论文

局部涂敷硬涂层薄板有限元建模及涂敷位置优化

  • 刘蓉,孙伟
作者信息 +

Finite element modeling and damping optimization of a thin plate partially covered with hard coating

  • LIU Rong,SUN Wei
Author information +
文章历史 +

摘要

在固定硬涂层形状的前提下寻找最佳的涂敷位置是工程化实施硬涂层阻尼减振的迫切需求。本文以硬涂层薄板为例,研究实现上述硬涂层阻尼优化的方法。首先,针对局部涂敷硬涂层的薄板结构完成了有限元建模,并利用修正模态应变能法确定了涂层复合结构的模态损耗因子。以获得单阶次或者多阶次最大模态损耗因子为目标,以涂层位置为设计变量描述了本文的硬涂层薄板阻尼优化模型。进而,提出利用多种群遗传算法求解该优化问题的方法。最后,以单面局部涂敷NiCrAlCoY+YSZ硬涂层材料的悬臂板为例进行了实例研究,基于所创建的优化模型和优化方法,在薄板上实施了硬涂层涂敷位置的优化,并用实验验证了硬涂层板阻尼优化结果的合理性。

Abstract

Finding the best coating location of hard coating with a fixed shape is an urgent need for the engineering application of hard-coating dampings.A thin plate partially covered with hard coating was chosen to study the damping optimization of the coatings.The corresponding finite element model was derived for its free vibration analysis, and the modal loss factors of the coating structure were determined by the modified modal strain energy method.A damping optimization model for the hard-coating thin plate was created, taking the maximum modal loss factor of single order or multi orders as the objective function and the coating position as the design variable.Moreover, a method named multiple population genetic algorithm was proposed to solve the optimization problem.Finally, a cantilever titanium plate with a single side partially deposited with NiCrAlCoY+YSZ hard coating was taken as an example to carry out a case study.Based on the developed optimization model and method, the optimization of coating location was carried out and the rationality of the damping optimization results for the hard-coating plate was verified by experiments.

关键词

局部涂层 / 硬涂层 / 薄板 / 有限元建模 / 涂层位置 / 优化

Key words

partially covered with hard coating / hard coating / thin plate / finite element modeling / coating position / optimization

引用本文

导出引用
刘蓉,孙伟. 局部涂敷硬涂层薄板有限元建模及涂敷位置优化[J]. 振动与冲击, 2018, 37(22): 144-150
LIU Rong,SUN Wei. Finite element modeling and damping optimization of a thin plate partially covered with hard coating[J]. Journal of Vibration and Shock, 2018, 37(22): 144-150

参考文献

[1] Ivancic F, Palazotto A. Experimental considerations for determining the damping coefficients of hard coatings. Journal of Aerospace Engineering, 2005, 18(1): 8-17.
[2] Blackwell C, Palazotto A, George T J, et al. The evaluation of the damping characteristics of a hard coating on titanium. Shock and Vibration, 2007, 14(1): 37-51.
[3] 孙伟,王茁. 基于自由振动衰减响应的硬涂层材料力学特性参数辨识. 振动与冲击, 2016, 35(24): 145-151.
Sun Wei, Wang Zhuo. Identification of the mechanical parameters of hard coating based on free vibration decay response. Journal of Vibration and Shock, 2016, 35(24): 145-151.
[4] Tassini N, Patsias S, Lambrinou K. Ceramic coatings: a phenomenological modeling for damping behavior related to microstructural features[J]. Materials Science and Engineering: A, 2006, 442(1): 509-513.
[5] Torvik P J. A slip damping model for plasma sprayed ceramics[J]. Journal of Applied Mechanics, 2009, 76(6): 061018.
[6] Al-Rub R K A, Palazotto A N. Micromechanical theoretical and computational modeling of energy dissipation due to nonlinear vibration of hard ceramic coatings with microstructural recursive faults[J]. International Journal of Solids and Structures, 2010, 47(16): 2131-2142.
[7] Yang Z X, Han Q K, Jin Z H, et al. Solution of natural characteristics of a hard-coating plate based on Lindstedt–Poincaré perturbation method and its valedictions by FEM and measurement. Nonlinear Dynamics, 2015, 81(3): 1207-1218.
[8] Li H, Ying L, Sun W. Analysis of nonlinear vibration of hard coating thin plate by finite element iteration method. Shock and Vibration, 2014.
[9] Chen Y, Zhai J, Han Q. Vibration and damping analysis of the bladed disk with damping hard coating on blades. Aerospace Science and Technology, 2016, 58: 248-257.
[10] Lumsdaine A, Scott R A. Shape optimization of unconstrained viscoelastic layers using continuum finite elements. Journal of sound and vibration, 1998, 216(1): 29-52.
[11] Lumsdaine A. Topology optimization of constrained damping layer treatments. ASME 2002 International Mechanical Engineering Congress and Exposition. 2002: 149-156.
[12] Lumsdaine A, Pai R. Design of constrained layer damping topologies. ASME 2003 International Mechanical Engineering Congress and Exposition. 2003: 219-227.
[13] Chen Y C, Huang S C. An optimal placement of CLD treatment for vibration suppression of plates. International Journal of Mechanical Sciences, 2002, 44(8): 1801-1821.
[14] Hou S W, Jiao Y H, Chen Z B. Optimum layout of passive constrained layer damping treatment using genetic algorithms. ASME 2010 International Mechanical Engineering Congress and Exposition. 2010: 371-376.
[15] Zheng H, Cai C, Pau G S H, et al. Minimizing vibration response of cylindrical shells through layout optimization of passive constrained layer damping treatments[J]. Journal of Sound and Vibration, 2005, 279(3): 739-756.
[16] Patsias S, Tassini N, Lambrinou K. Ceramic coatings: Effect of deposition method on damping and modulus of elasticity for yttria-stabilized zirconia. Materials Science and Engineering: A, 2006, 442(1): 504-508.
[17] Hwang S J, Gibson R F. The use of strain energy-based finite element techniques in the analysis of various aspects of damping of composite materials and structures. Journal of Composite Materials, 1992, 26(17): 2585-2605.
[18] Potts J C, Giddens T D, Yadav S B. The development and evaluation of an improved genetic algorithm based on migration and artificial selection [J]. IEEE Transactions on Systems Man & Cybernetics, 1994, 24(1):73-86.

PDF(909 KB)

424

Accesses

0

Citation

Detail

段落导航
相关文章

/