Computational study on drilling mud flow through wellbore annulus by Giesekus viscoelastic model

被引:1
|
作者
Amir Hasani, Mohammad [1 ]
Norouzi, Mahmood [1 ]
Larimi, Morsal Momeni [2 ]
Rooki, Reza [3 ]
机构
[1] Shahrood Univ Technol, Dept Mech Engn, Shahrood, Iran
[2] Babol Noshirvani Univ Technol, Fac Mech Engn, Babol Sar, Iran
[3] Birjand Univ Technol, Dept Min Engn, Birjand, Iran
关键词
Drilling fluids; wellbore annulus; Giesekus constitutive equation; viscoelastic fluids; computational fluid dynamics; FRICTIONAL PRESSURE LOSS; NON-NEWTONIAN FLOW; HELICAL FLOW; LAMINAR-FLOW; RHEOLOGICAL MODEL; CUTTING TRANSPORT; CFD SIMULATION; FLUIDS; OIL;
D O I
10.1177/0954408920943809
中图分类号
TH [机械、仪表工业];
学科分类号
0802 ;
摘要
Cuttings transport from wellbore annulus to the surface via drilling fluids is one of the most important problems in gas and oil industries. In the present paper, the effects of viscoelastic property of drilling fluids on flow through wellbore annulus are studied numerically by use of computational fluid dynamics simulation in OpenFOAM software. This problem is simulated as the flow between two coaxial annulus cylinders and the inner cylinder is rotating through its axes. Here, the Giesekus model is used as the nonlinear constitutive equation. This model brings the nonlinear viscosity, normal stress differences, extensional viscosity and elastic property. The numerical solution is obtained using the second order finite volume method by considering PISO algorithm for pressure correction. The effect of elasticity, Reynolds number, Taylor number and mobility factor on the velocity and stress fields, pressure drop, and important coefficient of drilling mud flow is studied in detail. The results predicted that increasing elastic property of drilling mud lead to an initial sharp drop in the axial pressure gradient as well as Darcy-Weisbach friction coefficient. Increasing the Reynolds number at constant Taylor number, resulted an enhancing in the axial pressure drop of the fluid but Darcy-Weisbach(f)friction coefficient mainly reduced.
引用
收藏
页码:66 / 79
页数:14
相关论文
共 50 条
  • [1] Viscoelastic fluid behavior in annulus using Giesekus model
    Mohseni, Mehdi Moayed
    Rashidi, Fariborz
    JOURNAL OF NON-NEWTONIAN FLUID MECHANICS, 2010, 165 (21-22) : 1550 - 1553
  • [2] Analysis of a viscoelastic fluid in an annulus using Giesekus model
    Mostafaiyan, M
    Khodabandehlou, K
    Sharif, F
    JOURNAL OF NON-NEWTONIAN FLUID MECHANICS, 2004, 118 (01) : 49 - 55
  • [3] DETAILED MODELING OF DRILLING FLUID FLOW IN A WELLBORE ANNULUS WHILE DRILLING
    Podryabinkin, Evgeny
    Rudyak, Valery
    Gavrilov, Andrey
    May, Roland
    PROCEEDINGS OF THE ASME 32ND INTERNATIONAL CONFERENCE ON OCEAN, OFFSHORE AND ARCTIC ENGINEERING - 2013 - VOL 6, 2013,
  • [4] Flow of Giesekus viscoelastic fluid in a concentric annulus with inner cylinder rotation
    Ravanchi, Maryam Takht
    Mirzazadeh, Mahmoud
    Rashidi, Farlborz
    INTERNATIONAL JOURNAL OF HEAT AND FLUID FLOW, 2007, 28 (04) : 838 - 845
  • [5] Tangential Flow Analysis of Giesekus Model in Concentric Annulus with Both Cylinders Rotation
    Jouyandeh, M.
    Mohseni, M. Moayed
    Rashidi, F.
    JOURNAL OF APPLIED FLUID MECHANICS, 2017, 10 (06) : 1721 - 1728
  • [6] Coupled model for reservoir flow and wellbore flow in underbalanced drilling
    Wang, Zhiming
    Ping, Liqiu
    Wang, Xi
    Zou, Ke
    Shiyou Kantan Yu Kaifa/Petroleum Exploration and Development, 2009, 36 (05): : 646 - 650
  • [7] VISCOELASTIC FLUID-FLOW THROUGH A POROUS ANNULUS
    BHATNAGAR, RK
    VAYO, HW
    ZEITSCHRIFT FUR ANGEWANDTE MATHEMATIK UND MECHANIK, 1988, 68 (09): : 395 - 410
  • [9] Rheological study of fluid flow model through computational flow dynamics analysis and its implications in mud hydraulics
    Sharma, Pushpa
    Kudapa, Vamsi Krishna
    MATERIALS TODAY-PROCEEDINGS, 2021, 47 : 5326 - 5333
  • [10] Multiphase transient flow model in wellbore annuli during gas kick in deepwater drilling based on oil-based mud
    Yin, Bangtang
    Liu, Gang
    Li, Xiangfang
    APPLIED MATHEMATICAL MODELLING, 2017, 51 : 159 - 198