摘要
采用显式有限元方法,以传输损耗系数(TLC)为评价指标,研究了以钢为边界、铜和硅橡胶交替填充的方形晶格夹层板的减振性能,分析了方形填充尺寸对结构减振性能的影响。首先建立方形晶格夹层板的有限元仿真模型,其次引入传输损耗系数作为目标函数,运用遗传算法对方形晶格夹层板的减振性能进行优化,针对不同应用场景,得到的优化结果表明方形晶格夹层板具有不同减振范围的可调谐性。最后分析优化后的拓扑结构在不同频率下的位移场,可以看出其仍是在局部共振机理作用下,表现出对低频弹性波的强衰减,为拓宽夹层板的低频减振性能与可制造性提供了新的设计思路。
Utilizing the explicit finite element method and the relative transmission loss coefficient(TLC) as the evaluation index, the vibration reduction performance of the square lattice sandwich plate with steel as the boundary and alternately filled with copper and silicone rubber was studied, and the impact of the square filling size on the structural vibration reduction performance was analyzed. Firstly, the finite element simulation model of the square lattice sandwich plate is established. Secondly, the relative transmission loss coefficient is introduced as the objective function, and the genetic algorithm is used to optimize the vibration reduction performance of the square lattice sandwich plate. For different application scenarios, the obtained optimization results show that the square lattice sandwich plate has tunability with different vibration reduction ranges. Finally, by analyzing the displacement field of the optimized topology at different frequencies, it can be seen that it is still under the action of the local resonance mechanism, showing strong attenuation of low-frequency elastic waves. This provides a new design idea for broadening the low-frequency vibration reduction performance and manufacturability of the sandwich plates.
作者
靳奉华
郭辉
孙裴
袁涛
郑立辉
王岩松
JIN Fenghua;GUO Hui;SUN Pei;YUAN Tao;ZHENG Lihui;WANG Yansong(School of Mechanical and Automotive Engineering,Shanghai University of Engineering Science,Shanghai 201620,China)
出处
《人工晶体学报》
CAS
北大核心
2022年第2期248-255,共8页
Journal of Synthetic Crystals
基金
国家自然科学基金(52172371)
上海市优秀学术/技术带头人计划(21XD1401100)
上海市新能源汽车振动与噪声测控技术专业服务平台基金(18DZ2295900)。
关键词
声子晶体
传输损耗系数
拓扑优化
低频减振
夹层板
有限元计算
复合材料
phononic crystal
transmission loss coefficient
topology optimization
low-frequency vibration reduction
sandwich plate
finite element calculation
composite material