期刊文献+

PDC钻头切削表面流场携岩能力分析

ANALYSIS OF SOLID CARRYING CAPACITY OF SURFACE FLOW FIELD OF PDC BIT
下载PDF
导出
摘要 针对PDC钻头泥包问题,分析了钻头表面岩屑运移的原理。利用计算流体力学的理论和方法,建立了PDC钻头表面流体的流动方程和钻头冠部三维数据体模型。通过数值计算和数据分析,研究了钻头岩屑的起动条件,钻头冠部流体速度、压力分布等值线,形成了PDC钻头水力设计的基本原则。研究PDC钻头冠部速度流场分布是解决钻头表面岩屑颗粒起动而不产生泥包的直接途径。 Aiming at the balled-up PDC bit problem,the cuttings migration mechanism at the bit surface was analyzed.By using the theory and method of computational fluid mechanics,the flow equation of the surface fluid on PDC bit and 3-D data volume model of the bit crown were established.The paper put forward the basic principles of PDC bit hydraulics design based on numerical calculation and data analysis as well as research of activation condition of cuttings,fluid velocity at bit crown,pressure distribution contour.The research on fluid velocity distribution at PDC bit crown could solve the problem of balled-up bit.
作者 王锡洲
出处 《钻采工艺》 CAS 北大核心 2010年第3期19-21,141,共3页 Drilling & Production Technology
基金 国家高技术研究发展计划("863"计划)项目"超深井钻井技术"(编号:2006AA06A109)部分成果
关键词 PDC钻头 计算流体力学 表面流场 携岩 钻头泥包 PDC bit,computational fluid mechanics,surface flow field,cuttings carrying,bit balling
  • 相关文献

参考文献4

二级参考文献50

  • 1高振果,董杰.PDC钻头井底水力问题的计算机模拟[J].石油钻采工艺,1995,17(6):19-24. 被引量:14
  • 2[1]Harten A.High resolution scheme for hyperbolic system of conservation law[J].J Comp Phys,1983,(49): 357~393.
  • 3[2]Sweby P K.High resolution schemes using flux limiters for hyperbolic conservation laws[J].SIAM J Num Anal,1984,21: 995~1 011.
  • 4[3]Yee H C.Construction of explicit and implicit symmetric TVD scheme and their applications[J].J Comp Phys,1987,(68): 151~179.
  • 5[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.
  • 6[5]Chakravarthy S R.The split-coefficient matrix method for hyperbolic system of gas dynamics equations[A].AIAA Paper[C],80-268,1980.
  • 7[6]Roe P L.Approximate Riemann solvers,parameter vectors and different schemes[J].J Comp Phys,1981,(43): 357~372.
  • 8[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.
  • 9[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.
  • 10[9]Ni R H.A Multiple grid scheme for solving the Euler equation[J].J AIAA,1982,20: 1 565~1 571.

共引文献245

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