Entropy generation of two-layer magnetohydrodynamic electroosmotic flow through microparallel channels

被引:83
|
作者
Xie, Zhi-Yong [1 ]
Jian, Yong-Jun [1 ]
机构
[1] Inner Mongolia Univ, Sch Math Sci, Hohhot 010021, Inner Mongolia, Peoples R China
基金
中国国家自然科学基金;
关键词
Electroosmotic flow (EOF); Magnetohydrodynamic (MHD); Immiscible fluids; Entropy generation; PRESSURE-DRIVEN FLOW; GENERALIZED MAXWELL FLUIDS; 2 PARALLEL PLATES; 2ND LAW ANALYSIS; HEAT-TRANSFER; SLIT MICROCHANNEL; WALL TEMPERATURE; INCLINED CHANNEL; LIQUID LITHIUM; MAGNETIC-FIELD;
D O I
10.1016/j.energy.2017.08.038
中图分类号
O414.1 [热力学];
学科分类号
摘要
The entropy generation analysis of two-layer magnetohydrodynamic electroosmotic flow through a microparallel channel is performed in this study. The two immiscible fluid flows are both driven by a combination of electroosmotic force, pressure gradient and electromagnetic force. Under the framework of Debye-Huckel linearization approximation as well as the assumption of thermally fully developed and the condition of constant wall heat flux, the distributions of velocity and temperature are analytically derived and they are utilized to compute the entropy generation rate. The effects of fluid physical parameter ratios on the distributions of two-layer fluid Velocity and temperature are firstly discussed. Then the local and total entropy generation rates are investigated for different magnetic field parameter (Ha) and the viscous dissipation parameter (Br) under the appropriate fluid physical parameter ratios. The results show that the entropy generation rate strongly depends on the velocity and temperature fields and the local entropy generation reveals a decreasing trend form the microchannel wall towards the fluid interface for both bottom and upper layer fluid. The present endeavor can be utilized to design the efficient thermal micro-equipment. (C) 2017 Elsevier Ltd. All rights reserved.
引用
收藏
页码:1080 / 1093
页数:14
相关论文
共 50 条
  • [41] Stability of two-layer fluid flow
    A. V. Rodionova
    E. V. Rezanova
    Journal of Applied Mechanics and Technical Physics, 2016, 57 : 588 - 595
  • [42] Two-layer flow in a corrugated channel
    H. Luo
    M. G. Blyth
    C. Pozrikidis
    Journal of Engineering Mathematics, 2008, 60 : 127 - 147
  • [43] Two-layer flow in a corrugated channel
    Luo, H.
    Blyth, M. G.
    Pozrikidis, C.
    JOURNAL OF ENGINEERING MATHEMATICS, 2008, 60 (02) : 127 - 147
  • [44] On the energetics of a two-layer baroclinic flow
    Jougla, Thibault
    Dritschel, David G.
    JOURNAL OF FLUID MECHANICS, 2017, 816 : 586 - 618
  • [45] On hydraulic falls of two-layer flow
    Xu Zhaoting
    Lou Shunli
    Tian Jiwei and Samuel Shan pn Shen(Institute of Physical Deeanopaphy and Physical oceanography Laboratory
    ActaOceanologicaSinica, 1996, (02) : 179 - 191
  • [46] Frictional two-layer exchange flow
    Zaremba, LJ
    Lawrence, GA
    Pieters, R
    JOURNAL OF FLUID MECHANICS, 2003, 474 : 339 - 354
  • [47] Two-layer flow of magnetic fluids
    Kalmykov, S. A.
    Naletova, V. A.
    Pelevina, D. A.
    Turkov, V. A.
    FLUID DYNAMICS, 2013, 48 (05) : 567 - 576
  • [48] Two-layer flow of magnetic fluids
    S. A. Kalmykov
    V. A. Naletova
    D. A. Pelevina
    V. A. Turkov
    Fluid Dynamics, 2013, 48 : 567 - 576
  • [49] Ideal shocks in two-layer flow
    Smith, R
    Jiang, Q
    12TH CONFERENCE ON ATMOSPHERIC AND OCEANIC FLUID DYNAMICS, 1999, : 91 - 94
  • [50] Stability of two-layer fluid flow
    Rodionova, A. V.
    Rezanova, E. V.
    JOURNAL OF APPLIED MECHANICS AND TECHNICAL PHYSICS, 2016, 57 (04) : 588 - 595