CONSTRUCTAL DESIGN OF NANOFLUIDS FOR ONE-DIMENSIONAL STEADY HEAT CONDUCTION SYSTEMS

被引:6
|
作者
Bai, Chao [1 ]
Wang, Li Qiu [1 ]
机构
[1] Univ Hong Kong, Dept Mech Engn, Hong Kong, Hong Kong, Peoples R China
关键词
Nanofluids; effective thermal conductivity; constructal theory; volume fraction distribution; overall thermal resistance;
D O I
10.1142/S1793292010001895
中图分类号
TB3 [工程材料学];
学科分类号
0805 ; 080502 ;
摘要
We perform a constructal design of nanofluid particle volume fraction for four heat-conduction systems and four types of nanofluids to address whether nanofluids with uniformly-dispersed particles always offer the optimal global performance. The constructal volume fraction is obtained to minimize the system overall temperature difference and overall thermal resistance. The constructal thermal resistance is an overall property fixed only by the system global geometry and the average thermal conductivity of nanofluids used in the system. Efforts to enhance the thermal conductivity of nanofluids are important to reduce the constructal overall thermal resistance. The constructal nanofluids that maximize the system performance depend on both the type of nanofluids and the system configuration, and are always having a nonuniform particle volume fraction for all the cases studied in the present work. Nanofluids research and development should thus focus on not only nanofluids but also systems that use them.
引用
收藏
页码:39 / 51
页数:13
相关论文
共 50 条
  • [41] SOLITON CONDUCTION OF RANDOMLY INHOMOGENEOUS ONE-DIMENSIONAL SYSTEMS
    MALOMED, BA
    FIZIKA TVERDOGO TELA, 1989, 31 (10): : 256 - 259
  • [42] ONE-DIMENSIONAL HEAT CONDUCTION EQUATION OF THE POLAR BEAR HAIR
    Zhu, Wei-Hong
    Pan, Yong-Yan
    Li, Zheng-Biao
    Wang, Qing-Li
    THERMAL SCIENCE, 2015, 19 : S179 - S181
  • [43] SIMILARITY SOLUTIONS OF THE EQUATION OF ONE-DIMENSIONAL HEAT-CONDUCTION
    BOUILLET, JE
    DESARAVIA, DA
    VILLA, LT
    JOURNAL OF DIFFERENTIAL EQUATIONS, 1980, 35 (01) : 55 - 65
  • [44] A Modified Method to Solve the One-Dimensional Heat Conduction Problem
    Kangro, Ilmars
    BALTIC JOURNAL OF MODERN COMPUTING, 2018, 6 (02): : 146 - 154
  • [45] Solutions of one-dimensional inverse heat conduction problems: a review
    Roy, Apoorva Deep
    Dhiman, S. K.
    TRANSACTIONS OF THE CANADIAN SOCIETY FOR MECHANICAL ENGINEERING, 2023, 47 (03) : 271 - 285
  • [46] Fractional Heat Conduction in Infinite One-Dimensional Composite Medium
    Povstenko, Y. Z.
    JOURNAL OF THERMAL STRESSES, 2013, 36 (04) : 351 - 363
  • [47] WHAT IS THE OPTIMAL SHAPE OF A FIN FOR ONE-DIMENSIONAL HEAT CONDUCTION?
    Marck, Gilles
    Nadin, Gregoire
    Privat, Yannick
    SIAM JOURNAL ON APPLIED MATHEMATICS, 2014, 74 (04) : 1194 - 1218
  • [48] Approximate inverse for a one-dimensional inverse heat conduction problem
    Jonas, P
    Louis, AK
    INVERSE PROBLEMS, 2000, 16 (01) : 175 - 185
  • [49] ONE-DIMENSIONAL NONLINEAR INVERSE HEAT-CONDUCTION TECHNIQUE
    HILLS, RG
    HENSEL, EC
    NUMERICAL HEAT TRANSFER, 1986, 10 (04): : 369 - 393
  • [50] Joint State and Input Estimation for One-Dimensional Heat Conduction
    Nundy, Sangeeta
    Mukhopadhyay, Siddhartha
    Deb, Alok Kanti
    JOURNAL OF HEAT TRANSFER-TRANSACTIONS OF THE ASME, 2015, 137 (12):