Dynamic analysis of a pipe conveying a two-phase fluid considering uncertainties in the flow parameters

被引:12
|
作者
Ponte, P. J., V [1 ]
Ritto, T. G. [2 ]
Deu, J-F [3 ]
机构
[1] PETROBRAS Petr Brasileiro SA, Av Henrique Valadares 28, BR-20231030 Rio De Janeiro, RJ, Brazil
[2] Univ Fed Rio de Janeiro, Dept Mech Engn, Rua Moniz Aragao 360,Cidade Univ, BR-21941594 Rio De Janeiro, RJ, Brazil
[3] Lab Mecan Struct & Syst Couples LMSSC CNAM, 292 Rue St Martin, F-75003 Paris, France
关键词
Dynamic instability; Stochastic model; Two-phase flow; Piping vibrations; Dimensionless parameters; INSTABILITY; STABILITY; MODELS;
D O I
10.1007/s40430-020-02710-x
中图分类号
TH [机械、仪表工业];
学科分类号
0802 ;
摘要
This paper is interested in the dynamics of a horizontal pipe conveying a two-phase fluid (gas and liquid), which is a problem of great regard for the oil and gas industry. The purpose of this paper is twofold. First, it introduces dimensionless coefficients that carry the information of the two-phase flow, allowing the dynamic equation to be written analogously to the equation of a single-phase fluid. Second, a probabilistic model is developed considering uncertainties in three flow parameters, (1) the flow profile factor, (2) the slip ratio and (3) the vapour quality, in order to analyse the influence of these parameters on the dynamic stability and on the frequency response of the system. The pipe is described using the linear elastic Euler-Bernoulli beam theory, and the fluid is modelled taking into account a constant tangential velocity of the flow. The coupled system is discretized by means of the finite element method, and the stochastic problem is approximated using the Monte Carlo method. The flow parameters affect greatly the system response, and different values of the critical flow velocity are obtained, depending on the level of uncertainty of the parameters.
引用
收藏
页数:15
相关论文
共 50 条
  • [31] Application of electrical resistance tomography to two-phase pipe flow parameters measurement
    Dong, F
    Jiang, Z
    Qiao, XT
    Xu, LA
    FLOW MEASUREMENT AND INSTRUMENTATION, 2003, 14 (4-5) : 183 - 192
  • [32] Numerical analysis of two-phase pipe flow of liquid helium using multi-fluid model
    Ishimoto, J
    Oike, M
    Kamijo, K
    JOURNAL OF FLUIDS ENGINEERING-TRANSACTIONS OF THE ASME, 2001, 123 (04): : 811 - 818
  • [33] Two-phase bifurcated dividing pipe flow
    Murphy, A.
    Spedding, P. L.
    Doherty, A. P.
    ASIA-PACIFIC JOURNAL OF CHEMICAL ENGINEERING, 2009, 4 (01) : 73 - 79
  • [34] A method of two-phase flow recognition based on dynamic cluster in horizontal pipe
    Hua, SA
    Zhao, FL
    Xu, YB
    Dong, F
    Proceedings of 2005 International Conference on Machine Learning and Cybernetics, Vols 1-9, 2005, : 1768 - 1773
  • [35] OSCILLATIONS OF A TWO-PHASE FLOW IN A PIPE.
    Kolesnikov, K.S.
    Kinelev, V.G.
    Shkapov, P.M.
    Power engineering New York, 1982, 20 (04): : 158 - 162
  • [36] Modeling two-phase flow in pipe bends
    Supa-Amornkul, S
    Steward, FR
    Lister, DH
    JOURNAL OF PRESSURE VESSEL TECHNOLOGY-TRANSACTIONS OF THE ASME, 2005, 127 (02): : 204 - 209
  • [37] Development of local two-phase flow parameters for vertical bubbly flow in a pipe with sudden expansion
    Rinne, A
    Loth, R
    EXPERIMENTAL THERMAL AND FLUID SCIENCE, 1996, 13 (02) : 152 - 166
  • [38] Development of local two-phase flow parameters for vertical bubbly flow in a pipe with sudden expansion
    Technische Hochschule Darmstadt, Fg. Entk. und Reaktoranlagen, 64287 Darmstadt, Germany
    不详
    Exper Therm Fluid Sci, 2 (152-166):
  • [39] Analysis of two-phase flow instabilities in pipe-riser systems
    RSI, Parc Technol. de Pré Milliet, 750, rue Aristide Bergès, 38330 Montbonnot, France
    American Society of Mechanical Engineers, Pressure Vessels and Piping Division (Publication) PVP, 2000, 414 : 187 - 194
  • [40] Free vibration and stability analysis of sandwich pipe by considering porosity and graphene platelet effects on conveying fluid flow
    Nejadi, M. M.
    Mohammadimehr, M.
    Mehrabi, M.
    ALEXANDRIA ENGINEERING JOURNAL, 2021, 60 (01) : 1945 - 1954