期刊文献+

多级能量回收透平水力模型方案的开发 被引量:2

Development of hydraulic model scheme of multistage energy recovery hydraulic turbine
下载PDF
导出
摘要 通过对九级能量回收水力透平的全流道三维定常湍流计算,确定能量回收水力透平水力模型的设计方案.计算以连续性方程、雷诺时均N-S方程作为其控制方程,采用标准k-ε双方程湍流模型使方程组封闭.流速、压力的求解采用SIMPLE算法实现,离散采用具有二阶精度的隐式格式差分.计算结果详细地显示出透平内全流道的流速和压力分布,验证了设计方法的科学性. Through numerical calculation of three-dimensional stationary turbulent flow in entire flow channel of nine-stage energy recovery turbine(ERT),its hydraulic model design scheme was determined.Calculation took the continuity equation and Reynolds time-averaged N-S equation as its control equations.Turbulent model with standard k-ε double equation was used to make equations closed.Velocity and pressure were found out with SIMPLE scheme,variables discretization was implemented with implicit difference format of second-order accuracy.The result of calculation exhibited the velocity and pressure distribution in detail,so that the design method was verified is scientific.
出处 《兰州理工大学学报》 CAS 北大核心 2011年第4期56-60,共5页 Journal of Lanzhou University of Technology
关键词 能量回收 透平 三维 全流道 湍流 数值计算 energy recovery turbine three-dimension entire flow channel turbulent flow numerical calculation
  • 相关文献

参考文献9

二级参考文献28

  • 1朱红耕,袁寿其,刘厚林,袁建平.大型泵站虹吸式出水流道三维紊流数值计算[J].扬州大学学报(自然科学版),2005,8(2):74-78. 被引量:21
  • 2郭鹏程,罗兴锜,刘胜柱.离心泵内叶轮与蜗壳间耦合流动的三维紊流数值模拟[J].农业工程学报,2005,21(8):1-5. 被引量:61
  • 3马文生,周凌九.网格对水轮机流动计算结果的影响[J].水力发电学报,2006,25(1):72-75. 被引量:6
  • 4许尚贤.机械结构中的有限元法[M].北京:高等教育出版社,1992..
  • 5迪布瓦.计算流体力学的新进展[M].北京:高等教育出版社,2000..
  • 6Launder B E.Spading D B.The numerical domputation of turbulent flows[J].Computer methods in Applied Mechanics and Engineering, Vol.3,pp.269—289.
  • 7Latiner B K,Pollard A.Comparision of Pressure-velocity Coupling Solution Algorithm,Numerical Heat Transfer,vol.8,PP.635—650.
  • 8Lakshminarayana B.An Assesmaent of Computational Fluid Dynamics Techniques in the Analysis and Design of Turbomachinery,ASME,Joumal of Fluids Engineering,vol,113,pp.315-352.
  • 9Jameson A, Schmidt W, Turkel E. Numerical solutions of the euler equations by finite volume methods using rungekutta time stepping schemes [J]. AIAA Paper, 1981,81:1259-1268.
  • 10Ni R H. A multiple grid scheme for solving the euler equations [J]. AIAA, 1982,20 (11): 867-874.

共引文献432

同被引文献17

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