SIMPLE CONDUCTION MODEL FOR THEORETICAL STEADY-STATE HEAT PIPE PERFORMANCE

被引:11
|
作者
SUN, KH
TIEN, CL
机构
关键词
D O I
10.2514/3.50293
中图分类号
V [航空、航天];
学科分类号
08 ; 0825 ;
摘要
引用
收藏
页码:1051 / &
相关论文
共 50 条
  • [31] Two-dimensional steady-state heat conduction problem for heat networks
    Nemirovsky, Y. V.
    Mozgova, A. S.
    [J]. 4TH ALL-RUSSIAN SCIENTIFIC CONFERENCE THERMOPHYSICS AND PHYSICAL HYDRODYNAMICS WITH THE SCHOOL FOR YOUNG SCIENTISTS, 2019, 1359
  • [32] DHEM: a deep heat energy method for steady-state heat conduction problems
    Gao, Huanhuan
    Zuo, Wenjie
    Feng, Zengming
    Yang, Jinxing
    Li, Tingting
    Hu, Ping
    [J]. JOURNAL OF MECHANICAL SCIENCE AND TECHNOLOGY, 2022, 36 (11) : 5777 - 5791
  • [33] A ONE-DIMENSIONAL MODEL OF A MICRO-HEAT PIPE DURING STEADY-STATE OPERATION
    LONGTIN, JP
    BADRAN, B
    GERNER, FM
    [J]. JOURNAL OF HEAT TRANSFER-TRANSACTIONS OF THE ASME, 1994, 116 (03): : 709 - 715
  • [34] Steady-state modelling of dual-evaporator loop heat pipe
    Qu, Y.
    Qiao, S.
    Zhou, D.
    [J]. APPLIED THERMAL ENGINEERING, 2021, 193
  • [35] Steady state model of a micro loop heat pipe
    Kim, J
    Golliher, E
    [J]. EIGHTEENTH ANNUAL IEEE SEMICONDUCTOR THERMAL MEASUREMENT AND MANAGEMENT SYMPOSIUM, PROCEEDINGS 2002, 2002, : 137 - 144
  • [36] TREFFTZ METHOD FOR AN INVERSE GEOMETRY PROBLEM IN STEADY-STATE HEAT CONDUCTION
    Hozejowski, Leszek
    [J]. JOURNAL OF APPLIED MATHEMATICS AND COMPUTATIONAL MECHANICS, 2016, 15 (02) : 41 - 52
  • [37] The Method of Fundamental Solutions for Steady-State Heat Conduction in Nonlinear Materials
    Karageorghis, A.
    Lesnic, D.
    [J]. COMMUNICATIONS IN COMPUTATIONAL PHYSICS, 2008, 4 (04) : 911 - 928
  • [38] Finite element approximation of a nonlinear steady-state heat conduction problem
    Krízek, M
    [J]. JOURNAL OF COMPUTATIONAL MATHEMATICS, 2001, 19 (01) : 27 - 34
  • [39] Spectral Asymptotics for a Steady-State Heat Conduction Problem in a Perforated Domain
    S. E. Pastukhova
    [J]. Mathematical Notes, 2001, 69 : 546 - 558
  • [40] FINITE ELEMENT APPROXIMATION OF A NONLINEAR STEADY-STATE HEAT CONDUCTION PROBLEM
    Michal Krizek (Mathematical Institute
    [J]. Journal of Computational Mathematics, 2001, (01) : 27 - 34