Heat pipe design through generalized extremal optimization

被引:14
作者
de Sousa, FL
Vlassov, VV
Ramos, FM
机构
[1] Inst Nacl Pesquisas Espaciais, Div Mecan Espacial & Controle, BR-12227010 Sao Jose Dos Campos, SP, Brazil
[2] Inst Nacl Pesquisas Espaciais, Lab Comp & Matemat Aplicada, BR-12227010 Sao Jose Dos Campos, SP, Brazil
关键词
D O I
10.1080/01457630490495823
中图分类号
O414.1 [热力学];
学科分类号
摘要
In this paper, an application of the Generalized Extremal Optimization (GEO) algorithm to the optimization of a heat pipe (HP) for a space application is presented. The GEO algorithm is a generalization of the Extremal Optimization (EO) algorithm, devised to be applied readily to a broad class of design optimization problems regardless of the design space complexity it would face. It is easy to implement, does not make use of derivatives, and can be applied to either unconstrained or constrained problems with continuous, discrete, or integer variables. The GEO algorithm has been tested in a series of test functions and shows to be competitive to other stochastic algorithms, such as the Genetic Algorithm. In this work, it is applied to the problem of minimizing the mass of an HP as a function of a desirable heat transport capability and a given temperature on the condenser. The optimal solutions were obtained for different heat loads, heat sink temperatures, and three working fluids: ammonia, methanol, and ethanol. The present design application highlights the GEO features of being easily implemented and efficient on tackling optimization problems when the objective function presents design variables with strong nonlinear interactions and is subject to multiple constraints.
引用
收藏
页码:34 / 45
页数:12
相关论文
共 20 条
[1]  
[Anonymous], 1989, GENETIC ALGORITHM SE
[2]   PUNCTUATED EQUILIBRIUM AND CRITICALITY IN A SIMPLE-MODEL OF EVOLUTION [J].
BAK, P ;
SNEPPEN, K .
PHYSICAL REVIEW LETTERS, 1993, 71 (24) :4083-4086
[3]  
Bak P., 1996, NATURE WORKS
[4]  
Bird R.B., 2006, TRANSPORT PHENOMENA, Vsecond, DOI 10.1002/aic.690070245
[5]   Optimization with extremal dynamics [J].
Boettcher, S ;
Percus, AG .
PHYSICAL REVIEW LETTERS, 2001, 86 (23) :5211-5214
[6]  
Chi S.W., 1976, HEAT PIPE THEORY PRA
[7]   New Stochastic algorithm for design optimization [J].
de Sousa, FL ;
Ramos, FM ;
Paglione, P ;
Girardi, RM .
AIAA JOURNAL, 2003, 41 (09) :1808-1818
[8]  
Dunn P. D., 1976, HEAT PIPES
[9]  
Faghri Amir., 1995, HEAT PIPE SCI TECHNO
[10]  
Ivanovski M., 1982, PHYS PRINCIPLES HEAT