A PHYSICAL APPROACH TO FINITE-ELEMENT MODELING OF COUPLED CONDUCTION AND CONVECTION

被引:15
作者
COMINI, G
SARO, O
MANZAN, M
机构
[1] Università degli Studi di Udine, Istituto di Fisica Tecnica e di Tecnologie Industriali, Udine
关键词
D O I
10.1080/10407799308955892
中图分类号
O414.1 [热力学];
学科分类号
摘要
Finite-element formnlations for coupled conduction and convection problems are obtained by a direct approach based on energy balances, af both element and node levels. This way, clear physical interpretations are provided for all the essential steps of conventional finite-element procedures of the Galerkin type. In the examples, the finite-element formulation is validated first by comparison with the analytical solution of a typical benchmark problem. Then the capabilities of the finite-element method are demonstrated by the analysis of coupled conduction and convection problems of practical interest.
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页码:243 / 261
页数:19
相关论文
共 20 条
[1]  
AGNOLETTO L, 1992, 47 C NAZ ATI, V1, P591
[2]  
CHIN JH, 1984, NUMERICAL METHODS HE, V3, P215
[3]  
CHIN JH, 1985, NUMERICAL METHODS 1, V4, P436
[4]   A PHYSICAL INTERPRETATION OF CONVENTIONAL FINITE-ELEMENT FORMULATIONS OF CONDUCTION-TYPE PROBLEMS [J].
COMINI, G ;
DELGIUDICE, S .
INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN ENGINEERING, 1991, 32 (03) :559-569
[5]  
DELGIUDICE S, 1992, INT J NUMER METH ENG, V35, P709
[6]  
GANE CR, 1983, NUMERICAL METHODS HE, V2, P227
[7]  
GONG NG, 1990, ADV COMPUTATIONAL ME, V1, P61
[8]  
GONG NG, 1989, NUMERICAL METHODS 2, V6, P1622
[9]   THE STABILITY OF EXPLICIT EULER TIME-INTEGRATION FOR CERTAIN FINITE-DIFFERENCE APPROXIMATIONS OF THE MULTI-DIMENSIONAL ADVECTION DIFFUSION EQUATION [J].
HINDMARSH, AC ;
GRESHO, PM ;
GRIFFITHS, DF .
INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN FLUIDS, 1984, 4 (09) :853-897
[10]  
HINTON E, 1979, INTRO FINITE ELEMENT, pCH7