Nonlinear deterministic dynamic analysis of a GPL micropipe conveying pulsating laminar flow

被引:1
作者
Zhang, Peijun [1 ,2 ]
Lan, Tianhui [1 ]
Arvin, Hadi [3 ,4 ]
机构
[1] Xijing Univ, Sch Comp Sci, Xian Key Lab Human Machine Integrat & Control Tech, Xian 710123, Shaanxi, Peoples R China
[2] Xian Univ Technol, Sch Civil Engn & Architecture, Xian 710048, Shaanxi, Peoples R China
[3] Shahrekord Univ, Fac Engn, Shahrekord, Iran
[4] Shahrekord Univ, Nanotechnol Res Inst, Shahrekord, Iran
关键词
Micropipe carrying pulsating laminar flow; nanocomposites; Floquet theory; nonlinear parametric resonance stimulation; flow profile; FLUID; INSTABILITY; STABILITY; PIPE; VIBRATION; SYSTEMS; BEAMS;
D O I
10.1080/15397734.2024.2414771
中图分类号
O3 [力学];
学科分类号
08 ; 0801 ;
摘要
In several industries, the handling of fluid-filled micropipes is common. New-brand structures are increasingly being manufactured using advanced materials. This article tackles one of the crucial dynamic analyses that an advanced fluid-filled micropipe encounters. The dynamics of a graphene nanoplatelets-reinforced micropipe (GPL micropipe) under pulsating laminar flow for the first time is examined. The Euler-Bernoulli beam model follows the modified couple stress theory (MCST) and von-Karman's nonlinear strain to formulate the problem. The impression of the flow profile exerted by a real flow as a consequence of fluid viscosity, is taken into account. The plug flow model results are compared to those regarding real flow consideration. Using the method of multiple scales (MMS), we determine the instability area and the steady state response of the GPL micropipe subjected to the principal parametric resonance of one of its modes due to pulsating laminar flow by applying this method to the discretized couple nonlinear gyroscopic governing equations. The Floquet theory treats the linear equations and fourth-order Runge-Kutta (RK4) method attacks nonlinear ones to validate MMS findings. It is confirmed that the 0.3% addition of the GPL to matrix phase significantly enhances its advanced attributes, making it a highly effective material. The GPL reinforcement phase in the FGO pattern increases the critical flow velocity that exhibits the micropipe to static instability by 37.98%, and critical flow stimulation amplitude fraction by 152.19%, while declines instability area bandwidth by 36.95%, and steady state response by 67.17% relative to a non-reinforced micropipe. A denser flow degrades the corresponding values by 18.40%, 42.59%, 41.67%, and 227.28% in comparison to a lighter fluid. The declared findings provide crucial insights into the key design elements affecting significantly the functioning of fluid-filled GPL micropipes system, and regulate future research and expand openings for industry applications.
引用
收藏
页码:2815 / 2845
页数:31
相关论文
共 35 条
  • [31] Dynamic Analysis of Nonlinear Elastically Supported von-Karman Plates Subjected to Subsonic Flow
    Norouzi, Hamed
    Younesian, Davood
    X INTERNATIONAL CONFERENCE ON STRUCTURAL DYNAMICS (EURODYN 2017), 2017, 199 : 765 - 771
  • [32] Nonlinear analysis on dynamic behavior of buoyancy-induced flame oscillation under swirling flow
    Gotoda, Hiroshi
    Asano, Yuta
    Chuah, Keng Hoo
    Kushida, Genichiro
    INTERNATIONAL JOURNAL OF HEAT AND MASS TRANSFER, 2009, 52 (23-24) : 5423 - 5432
  • [33] Multivariate weighted complex network analysis for characterizing nonlinear dynamic behavior in two-phase flow
    Gao, Zhong-Ke
    Fang, Peng-Cheng
    Ding, Mei-Shuang
    Jin, Ning-De
    EXPERIMENTAL THERMAL AND FLUID SCIENCE, 2015, 60 : 157 - 164
  • [34] Nonlinear dynamic analysis of large diameter inclined oil-water two phase flow pattern
    Zong, Yan-Bo
    Jin, Ning-De
    Wang, Zhen-Ya
    Gao, Zhong-Ke
    Wang, Chun
    INTERNATIONAL JOURNAL OF MULTIPHASE FLOW, 2010, 36 (03) : 166 - 183
  • [35] Dynamic Behavior of Buoyancy-Induced Flame Oscillation Under Swirling Flow by a Use of Nonlinear Time Series Analysis in Combination with Surrogate Data Method
    Gotoda, Hiroshi
    Asano, Yuta
    Chuah, Keng Hoo
    Kushida, Genichiro
    Miyano, Takaya
    COMBUSTION SCIENCE AND TECHNOLOGY, 2010, 182 (11-12) : 1820 - 1840