Convective heat transfer in porous channel with multi-layer fractures under Local thermal non-equilibrium condition

被引:1
|
作者
Li, Qi [1 ]
Wang, Zhaoyu [1 ]
Hu, Pengfei [1 ]
机构
[1] Northeast Elect Power Univ, Sch Energy & Power Engn, Jilin 132012, Peoples R China
基金
中国国家自然科学基金;
关键词
Porous media; Multi-layer fractured channel; Local thermal non-equilibrium; Fluid flow; Heat transfer; FORCED-CONVECTION; TRANSFER ENHANCEMENT; BOUNDARY-CONDITIONS; 2-PHASE FLOW; TEMPERATURE; CONDUCTION; RADIATION; MEDIA;
D O I
10.1016/j.ijheatmasstransfer.2024.126194
中图分类号
O414.1 [热力学];
学科分类号
摘要
Based on Brinkman-extended-Darcy model and Local thermal non-equilibrium (LTNE) model, analytical solutions of velocity and temperature fields, pressure drop and Nusselt number of porous channels containing different number of fracture layers are obtained. The characteristics of fluid flow and heat transfer in multi-layer parallel fractured channels are further studied. Results show that for a single-layer or multi-layer fractured channel, the pressure drop changes sensitively at small hollow ratio and increases as the number of fracture layers increases with decreasing increase degree, but the pressure drop tends to be consistent regardless of the number of fracture layers when Darcy number is high. For small ratio of effective thermal conductivity, LTE model is valid regardless of Biot number, and the heat transfer intensity in multi-layer fractured channels is always higher than that in single-layer fractured channel at any hollow ratio, but the heat transfer intensity is still low. For large ratio of effective thermal conductivity, increasing Biot number or fracture layer number makes the Nusselt number increase under very small hollow ratio for both single and multiple fracture cases, and when both the ratio of effective thermal conductivity and Biot number are high, there is an intersection point occurs at hollow ratio near 0.1, which makes same heat transfer effect under different fracture numbers.
引用
收藏
页数:14
相关论文
共 50 条
  • [31] Thermal boundary conditions of local thermal non-equilibrium model for convection heat transfer in porous media
    Ouyang, Xiao-Long
    Jiang, Pei-Xue
    Xu, Rui-Na
    International Journal of Heat and Mass Transfer, 2013, 60 (01): : 31 - 40
  • [32] Thermal boundary conditions of local thermal non-equilibrium model for convection heat transfer in porous media
    Ouyang, Xiao-Long
    Jiang, Pei-Xue
    Xu, Rui-Na
    INTERNATIONAL JOURNAL OF HEAT AND MASS TRANSFER, 2013, 60 : 31 - 40
  • [33] Heat transfer using the local thermal non-equilibrium model
    de Lemos, Marcelo J. S.
    SpringerBriefs in Applied Sciences and Technology, 2012, 0 (9783642282751): : 55 - 73
  • [34] Thermal instability of a nanofluid layer under local thermal non-equilibrium
    Shilpi Agarwal
    Beer Singh Bhadauria
    Nano Convergence, 2
  • [35] Thermal instability of a nanofluid layer under local thermal non-equilibrium
    Agarwal, Shilpi
    Bhadauria, Beer Singh
    NANO CONVERGENCE, 2015, 2
  • [36] Heat transfer of laminar flow over a plate embedded in porous medium with a constant heat flux under local non-equilibrium condition
    Li, Juxiang
    Tu, Shandong
    Huagong Xuebao/CIESC Journal, 2010, 61 (01): : 10 - 14
  • [37] Analytical and numerical investigation of heat transfer of porous fin in a local thermal non-equilibrium state
    Jalili, Payam
    Alamdari, Salar Ghadiri
    Jalili, Bahram
    Shateri, Amirali
    Ganji, D. D.
    HELIYON, 2024, 10 (04)
  • [38] Effects of viscous dissipation, temperature dependent thermal conductivity, and local thermal non-equilibrium on the heat transfer in a porous channel to Casson fluid
    Kaur, Rajvinder
    Sharma, Sapna
    Chandra, Avinash
    CANADIAN JOURNAL OF CHEMICAL ENGINEERING, 2024, 102 (11): : 3744 - 3755
  • [39] Analytical interpretation of the local thermal non-equilibrium condition of porous media imbedded in tube heat exchangers
    Dehghan, Maziar
    Jamal-Abad, Milad Tajik
    Rashidi, Saman
    ENERGY CONVERSION AND MANAGEMENT, 2014, 85 : 264 - 271
  • [40] Instability of a horizontal porous layer with local thermal non-equilibrium: Effects of free surface and convective boundary conditions
    Barletta, A.
    Celli, M.
    Lagziri, H.
    INTERNATIONAL JOURNAL OF HEAT AND MASS TRANSFER, 2015, 89 : 75 - 89