期刊文献+

涡轮流量计转子内完全三元流场的变域变分有限元解 被引量:2

A variational finite element method with variant domain for solving fully 3D flow field in rotor of turbine meter
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摘要 三、涡轮流量计仪表特性曲线的计算由动量矩原理可知,当转子处于平衡时,可得到力矩平衡方程 T_d=∑T_i=T_h+T_b+T_t+T_m+T_P+T_f下面分别讨论各力矩的大小。 Based on the variational principle in ref. [4] and combined with the finite element method, a variational finite element method with variable domain for solving fully three-dimensional flow field in the rotor of turbine meter is suggested in this paper. The distribution of velocity in whole flow field is obtained. According to the solved flow field and the boundary layer theory,the distribution of viscous resistnace on blade and hub surface is proposed.The calculated characteristic curve is in good agreement with the experimental result.
机构地区 上海机械学院
出处 《宇航计测技术》 CSCD 北大核心 1991年第2期58-62,共5页 Journal of Astronautic Metrology and Measurement
关键词 涡轮流量计 转子 流场 变域 Turbine meter, Three-dimensional flow, Flow field, Variational principle, Finite element method
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同被引文献14

  • 1郑丹丹,张涛.对涡轮流量传感器的仿真研究[J].自动化与仪表,2005,20(S1):29-33. 被引量:7
  • 2吴海燕,秦永廪.涡轮流量计转子内流动特性与仪表特性的关系[J].上海建材学院学报,1994,7(3):209-214. 被引量:4
  • 3Zhao X D, Chen K M, Hu P X. The numerical analysis of variational finite dement for flow field in the rotor of turbine flow meter and turbine performance curve (Part Ⅰ)[C]// Proc of the 2nd Int Conf on How Measurement .London, 1998.
  • 4Lavante E V, Humener T, Schieber W M. Numerical investigation of the flow field in a 2-stage turbine flow meter[C]//Proc of the 9th Int Conf on Flow Measurement. Glasgow, Scotland, 2001.
  • 5Lavante E V, Kettner T, Lazaroski N, et al. Numerical simulation of unsteady three-dimensional flow fields in a turbine flow meter[ C ]//Proc of the 11th Ira Conf on Flow Measurement. Groeningen, Netherlands, 2003.
  • 6Lavante E V, Banaszak U, Kettner T. Numerical simulation of Reynolds number effects in a turbine flow meter[C]//Proc of the 12th Int Conf on Flow Measurement. Guilin, China,2004.
  • 7孙立军.降低涡轮流量传感器黏度变化敏感度的研究[D].天津:天津大学电气与自动化工程学院,2005.
  • 8Launder B E, Spalding D B. Lectures in Mathematical Models of Turbulence [ M]. London: Academic Press, 1972.
  • 9Shih T H, Liou W W, Shabbir A, et al. A new k-ε eddy viscosity model for high Reynolds number turbulent flows [ J ]. Computers and Fluids, 1995, 24(3) :227-238.
  • 10Wilcox D C. Turbulence Modeling for CFD [ M]. California: DCW Industries, 1998.

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