期刊文献+

基于CFD方法的闭式流道燃料组件下管座水力设计研究 被引量:1

The Hydraulic Design and Research of the Closed-Flow-Channel Bottom Nozzle of the Fuel Assembly Based on CFD Method
下载PDF
导出
摘要 下管座作为燃料组件的重要构件,主要作用是支撑、定位燃料组件。同时也是燃料组件的冷却剂入口,对于闭式流道结构的燃料组件,若入口未能经过充分整流,冷却剂将无法均匀分配至燃料组件各子通道,当各子通道之间的流量差异达到一定程度时,燃料元件两侧将出现压力波动,造成燃料元件长期受力不均或流致振动,可能会对燃料组件的结构完整性和运行安全构成威胁,因此下管座流量分配均匀性,是下管座设计的一个重要指标。 As an important component,supporting and orienting the fuel assembly, the bottom nozzle is also the coolant inlet. For the closed-flow-channel fuel assembly,the coolant will not be distributed into the sub-channels uniformly if the coolant is not adjusted sufficiently by the bottom nozzle.The pressure fluctuation will be observed when the flux difference between the subchannels reaches at some extent. This phenomenon will cause the uneven force distribution and the flow-vibrate,which may have an influence on the structure integrality and the operation security.Therefore,the uniformly flux distribution,is a key parameter of the design of the bottom nozzle.
出处 《科技创新导报》 2015年第21期123-125,共3页 Science and Technology Innovation Herald
关键词 反应堆 燃料组件 下管座 闭式流道 Reactor Fuel assembly Bottom nozzle Closed-Flow-Channel
  • 相关文献

参考文献2

二级参考文献45

  • 1[1]Harten A.High resolution scheme for hyperbolic system of conservation law[J].J Comp Phys,1983,(49): 357~393.
  • 2[2]Sweby P K.High resolution schemes using flux limiters for hyperbolic conservation laws[J].SIAM J Num Anal,1984,21: 995~1 011.
  • 3[3]Yee H C.Construction of explicit and implicit symmetric TVD scheme and their applications[J].J Comp Phys,1987,(68): 151~179.
  • 4[4]Steger J L,Warming R F.Flux vector splitting of the inviscid gasdynamic equations with application to finite difference methods[J].J Comp Phys,1981,(40): 263~293.
  • 5[5]Chakravarthy S R.The split-coefficient matrix method for hyperbolic system of gas dynamics equations[A].AIAA Paper[C],80-268,1980.
  • 6[6]Roe P L.Approximate Riemann solvers,parameter vectors and different schemes[J].J Comp Phys,1981,(43): 357~372.
  • 7[7]Van Leer B.Towards the ultimate conservative diffe-rence scheme V: A second order sequal to Godunov's method[J].J Comp Phys,1979,(32): 101~136.
  • 8[8]Jameson A,Schmidt W,Turkel E.Numerical solution of the Euler equation by finite volume methods with Runge-Kutta time stepping schemes[A].AIAA Paper [C],81-1259,1981.
  • 9[9]Ni R H.A Multiple grid scheme for solving the Euler equation[J].J AIAA,1982,20: 1 565~1 571.
  • 10[10]Van Leer B,Tai C H,Powell K G.Design of optimally smoothing multistage schemes for the Euler equations[A].AIAA Paper[C],89-1933,1989.

共引文献276

同被引文献4

引证文献1

二级引证文献6

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