期刊文献+

Tesla型不可动微阀拓扑优化设计研究 被引量:2

Research on Topology Optimization Design of Tesla-Type No-Moving-Parts Microvalves
在线阅读 下载PDF
导出
摘要 在不可动微阀性能优化问题的研究中,系统压差比越大,不可动阀的阻断性能越好。为提高不可动微阀的压差比,采用拓扑优化方法进行Tesla型不可动微阀的设计。针对直接采用不可压NS-Darcy方法优化易导致的渗透和数值不稳定问题,采用固相介质弱可压的松弛条件来获得固相低渗透效果的优化迭代解,建立了以正向能量耗散极小为目标函数,以表述阀效应的压差比为约束条件的优化模型。优化后Tesla阀在雷诺数为100时压差比提高到2.23,相较原始阀和其它已发表的优化结果,性能提高了56.5%。仿真结果表明,建立的优化模型可以得到高性能的阀体结构。 When designing and optimizing the no-moving-parts microvalves, the higher diodicity means the better blocking performance. This paper focused on designing Tesla-type no-moving-parts microvalves employing the topol- ogy optimization method to improve the diodicity. In order to avoid the numerical unstable and permeable problem when using incompressible NS-Darcy equation, a relaxation condition which makes the solid-phase slightly compres- sible was proposed. An optimization model was stablished with the minimum forward dissipation as objective and the diodicity as one of the constraints. The diodicity of the optimized valve can reach as high as 2.23 at Reynolds number 100, which is a significant improvement over 56.5% compared with original Tesla valve and other published results. Simulation results show that we can obtain a high performance valve using the improved optimization model.
出处 《计算机仿真》 CSCD 北大核心 2014年第3期367-370,共4页 Computer Simulation
基金 国家自然科学基金面上项目(50975272)
关键词 拓扑优化 渗透性 微阀 特斯拉阀 压差比 :Topology optimization Permeability Microvalve Tesla valve Diodicity
  • 相关文献

参考文献9

  • 1Adrian R Gamboa, Christopher J Morris, and Fred K Forster. Im- provements in Fixed-Valve micropump performance through shape optimization of valves [ J ]. Journal of Fluids Engineering, 2005, 127(2) : 339-346.
  • 2Ronald L Bardell. The Diodicity Mechanism of Tesla-Type No- Moving-Parts Valves[D]. Seattle: University of Washington, De- partment of Mechanical Engineering, 2000:19-123.
  • 3DengYongbo, Liu Zhenyu, Zhang Ping, Wu Yihui and G Jan. Korvink. Optimization of no-moving part fluidic resistance microv- alves with low reynolds number[ C ]. 2010 IEEE 23rd Internation- al Conference on Micro Electro Mechanical Systems (MEMS), Hong Kong, 2010:67-70.
  • 4LiuZhenyu, Deng Yongbo, Lin Sen and Ming Xuan. Optimization of Venturi diode in steady flow at low Reynolds number[J]. Engi- neering Optimization, 2012 : 1 - 16.
  • 5Anton Evgrafov. Topology optimization of slightly compressible flu- ids[J]. ZAMM. Z. Angew. Math. Meth, 2006,86(1):46-62.
  • 6R Temam. Navier-Stokes Equations Theory and Numerical Analy- sis[ M]. North-Holland Publishing Company, 1977.
  • 7Thomas Borrvall and Joakim Petersson. Topology optimization of fluids in stokes flow[J]. International Journal for Numerical Meth- ods in Fluids, 2003,41 ( 1 ) :77 - 107.
  • 8KristerSvanberg. The method of moving asymptotes: a new method for structural optimization [ J ]. International joumal of numerical method in engineering, 1987,24 : 359-373.
  • 9米鑫,黎永前,田梦君.基于交流电场驱动的微流体运动特性模拟研究[J].计算机仿真,2009,26(2):334-336. 被引量:3

二级参考文献3

  • 1A Adjari. Pumping liquids using asymmetric electrode arrays [ J]. Phys. Rev. 2000 , E61 (1).
  • 2A B D Brown, C G Smith and A R Rennie. Pumping of water with ac electric fields applied to asymmetric pairs of microelectrodes [ J ] . Physical Review E. Volume 63.016305.2000.
  • 3林炳承,秦建华.微流控芯片实验室[M].北京:科学出版社,2006:18,34.

共引文献2

同被引文献6

引证文献2

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