期刊文献+

双层微梁结构谐振器中波动温度场的研究 被引量:1

An analytical Model of the Fluctuation Temperature in Bilayered Beam Resonators
下载PDF
导出
摘要 针对两端固定双层微梁结构谐振器,利用格林函数,求解了一维热传导时梁中的波动温度场分布函数。通过解析模型计算结果与有限元数值模型计算结果的比较,验证了所得解析模型的有效性,并讨论两种模型的优缺点。研究结果表明:波动温度的幅值仅为平衡温度的0.06%左右,由于波动温度场产生的热应变也非常小;激振频率对波动温度场的影响非常大;微梁的总长度与材料比对温度场也有影响。 In this paper, an analytical model of the fluctuation temperature in bilayered fixed-fixed microbeam with one-dimension heat conduction has been developed utilizing the Green’s Function. In order to validate the present analytical model, the results of the numerical model(finite element method, FEM)have been given to compare with those of the analytical model. They are agreed well with each other. The advantage and disadvantage of two models were discussed. The results show that the fluctuation temperature is about 0.06% of the reference temperature. The thermal strain due to the fluctuation temperature is neglectable small. The excitation frequency has significant effect on the fluctuation temperature. The length of the bilayered beam and the volume fraction of the material also have effect on the fluctuation temperature.
作者 左万里 刘璇 杨孙法子 ZUO Wanli;LIU Xuan;YANG Sunfazi(School of Mechanical Engineering and Mechanics,Ningbo University,Ningbo Zhejiang 315211,China;School of Computer and Data Engineering,Ningbo Tech University,Ningbo Zhejiang 315100,China)
出处 《传感技术学报》 CAS CSCD 北大核心 2021年第5期635-641,共7页 Chinese Journal of Sensors and Actuators
基金 国家自然科学基金项目(51705261)。
关键词 谐振器 微梁 双层结构 波动温度场 resonators microbeam bilayered structures fluctuation temperature
  • 相关文献

参考文献5

二级参考文献19

  • 1Zener C. Internal friction in solids. Ⅰ. Theory of internal friction in reeds [ J ]. Physical Review, 1937, 52 (3) : 230 - 235.
  • 2Zener C. Internal friction in solids Ⅱ. General theory of thermoelastic internal friction [ J ]. Physical Review, 1938, 53(1) : 90 -99.
  • 3Lifshitz R, Roukes M L. Thennoelastic damping in micro-and nanomechanical systems [ J ]. Physical Review B, 2000, 61 (8) : 5600 -5609.
  • 4Prabhakar S, Vengallatore S. Theory of thermoelastic damping in micromechanical resonators with two-dimensional heat conduction [ J ]. Journal of Microelectromeehanical Systems, 2008, 17(2) : 494-502.
  • 5Chandorkar S A, Candler R N, Duwel A, et al. Multimode thermoelastic dissipation [ J ]. Journal of Applied Physics, 2009,105 (4) : 043505 - 1 - 12.
  • 6Liu X, Morse S F, Vignola J F, et al. On the modes and loss mechanisms of a high Q mechanical oscillator [ J ]. Applied Physics Letters, 2001 78 : 1346 - 1348.
  • 7Houston B H, Photiadis D M, Vignola J F, et al. Loss due to transverse thermoelastic currents in microscale resonators [ J]. Materials Science and Engineering a-Structural Materials Properties Microstructure and Processing, 2004, 370:407 -411.
  • 8Liu X, Haucke H, Vignola J F, et al. Understanding the internal friction of a silicon micro-mechanical oscillator [J]. Materials Science and Engineering a-Structural Materials Properties Microstructure and Processing, 2009, 521 (22) : 389 - 392.
  • 9Houston B H, Photiadis D M, Marcus M H, et al. Thermoelastic loss in microscale oscillators [ J ]. Applied Physics Letters, 2002, 80 : 1300 - 1302.
  • 10Huang J M, Liu A Q, Deng Z L, et al. An approach to the coupling effect between torsion and bending for electrostatic torsional micromirrors [ J ]. Sensors and Actuators A, 2004, 115(1) : 159 -167.

共引文献29

同被引文献14

引证文献1

二级引证文献1

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部