Non-probabilistic approach to investigate uncertain conjugate heat transfer in an imprecisely defined plate

被引:21
|
作者
Nayak, S. [1 ]
Chakraverty, S. [1 ]
机构
[1] Natl Inst Technol, Dept Math, Rourkela 769008, Odisha, India
关键词
Conjugate heat transfer; Triangular fuzzy number; Fuzzy finite element method; MONTE-CARLO-SIMULATION; CONDUCTION; VARIABILITY;
D O I
10.1016/j.ijheatmasstransfer.2013.08.036
中图分类号
O414.1 [热力学];
学科分类号
摘要
Conjugate heat transfer is a process which involves a coupling of conduction in the solid and convection in the fluid. Previously various investigations have been done in this field by considering only crisp parameters. But we may not ignore the uncertainty involved in this system. So to get more acceptable and reliable results we have taken the involved parameters as uncertainty in terms of fuzzy. Here we have presented a modified form of Fuzzy Finite Element Method (FFEM) to handle the titled problem. However FFEM involves the complicated operation of uncertain/ fuzzy numbers. So, these fuzzy numbers are first changed into intervals through alpha-cut and then it is converted into crisp form by a proposed procedure. This crisp representation is used as a tool to handle fuzzy finite element method. In order to demonstrate the proposed method, we have investigated a conjugate heat transfer problem for a square plate. Finally obtained results from the proposed method are compared with the crisp results and the variability of uncertainty is studied. (C) 2013 Elsevier Ltd. All rights reserved.
引用
收藏
页码:445 / 454
页数:10
相关论文
共 50 条
  • [21] Effects of imprecisely defined parameters on heat and mass transfer in a vertical annular porous cylinder
    Priyadarshini, Sudipta
    Nayak, Sukanta
    INTERNATIONAL COMMUNICATIONS IN HEAT AND MASS TRANSFER, 2023, 149
  • [22] AN EFFICIENT OPTIMIZATION METHOD FOR UNCERTAIN PROBLEMS BASED ON NON-PROBABILISTIC INTERVAL MODEL
    Li, D.
    Jiang, C.
    Han, X.
    Zhang, Z.
    INTERNATIONAL JOURNAL OF COMPUTATIONAL METHODS, 2011, 8 (04) : 837 - 850
  • [23] Non-probabilistic interval process analysis of time-varying uncertain structures
    Xia, Baizhan
    Wang, Lifang
    ENGINEERING STRUCTURES, 2018, 175 : 101 - 112
  • [24] Comparison between non-probabilistic interval analysis method and probabilistic approach in static response problem of structures with uncertain-but-bounded parameters
    Qiu, ZP
    Ma, Y
    Wang, XJ
    COMMUNICATIONS IN NUMERICAL METHODS IN ENGINEERING, 2004, 20 (04): : 279 - 290
  • [25] Non-Probabilistic Reliability Analysis of Robot Accuracy under Uncertain Joint Clearance
    Tang, Zhaoping
    Peng, Jun
    Sun, Jianping
    Meng, Xin
    MACHINES, 2022, 10 (10)
  • [26] Non-probabilistic Eigenvalue problem for structures with uncertain parameters via interval analysis
    Qiu, ZP
    Chen, SH
    Elishakoff, I
    CHAOS SOLITONS & FRACTALS, 1996, 7 (03) : 303 - 308
  • [27] Uncertain Structural Free Vibration Analysis With Non-Probabilistic Spatially Varying Parameters
    Feng, Jinwen
    Li, Qingya
    Sofi, Alba
    Li, Guoyin
    Wu, Di
    Gao, Wei
    ASCE-ASME JOURNAL OF RISK AND UNCERTAINTY IN ENGINEERING SYSTEMS PART B-MECHANICAL ENGINEERING, 2019, 5 (02):
  • [28] A Non-probabilistic Approach to Design of Composite Wings Including Uncertainties
    Tian, Sumei
    Qi, Wuchao
    PROCEEDINGS 2013 INTERNATIONAL CONFERENCE ON MECHATRONIC SCIENCES, ELECTRIC ENGINEERING AND COMPUTER (MEC), 2013, : 2971 - 2975
  • [29] A convex model approach for structure non-probabilistic reliability analysis
    Yang, Zhengmao
    Zhang, Yanjuan
    Meng, Wenjun
    Cai, Jianghui
    PROCEEDINGS OF THE INSTITUTION OF MECHANICAL ENGINEERS PART O-JOURNAL OF RISK AND RELIABILITY, 2017, 231 (05) : 508 - 515
  • [30] Conjugate heat transfer analysis of a heat generating vertical plate
    Jahangeer, S.
    Ramis, M. K.
    Jilani, G.
    INTERNATIONAL JOURNAL OF HEAT AND MASS TRANSFER, 2007, 50 (1-2) : 85 - 93