Optimal solar field design of stationary collectors

被引:40
作者
Weinstock, D [1 ]
Appelbaum, J [1 ]
机构
[1] Tel Aviv Univ, Fac Engn, IL-69978 Tel Aviv, Israel
来源
JOURNAL OF SOLAR ENERGY ENGINEERING-TRANSACTIONS OF THE ASME | 2004年 / 126卷 / 03期
关键词
D O I
10.1115/1.1756137
中图分类号
TE [石油、天然气工业]; TK [能源与动力工程];
学科分类号
0807 ; 0820 ;
摘要
The optimal design of stationary photovoltaic and thermal collectors in a solar field, taking into account shading and masking effects, may be based on several criteria: maximum incident energy on collector plane from a given field, minimum field area for given incident energy, minimum cost per unit energy, minimum plant cost, maximum energy per unit collector area or other objectives. These design problems may be formulated as optimization problems with objective functions and sets of constraints (equality and inequality) for which mathematical optimization techniques may be applied. This article deals with obtaining the field design parameters (optimal number of rows, distance between collector rows, collector height and collector inclination angle) that produce maximum annual energy from a given field. A second problem is determination of the minimum field area (length and width) and field design parameters that produce a given required annual energy. The third problem is determination of the optimal field design parameters for obtaining maximum energy per unit collector area from a given field. The results of these optimal designs are compared to a recommended approach of the Israeli Institute of Standards (IIS) in which the solar field design result in negligible shading. An increase in energy of about 20% for a fixed field area and a decrease infield area of about 15% for a given annual incident energy, respectively, may be obtained using the approach formulated in the present article compared to the IIS approach.
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收藏
页码:898 / 905
页数:8
相关论文
共 18 条
[1]   A PROBLEM OF ECONOMIC OPTIMIZATION OF ELECTRIC EQUIPMENT DESIGN [J].
APPELBAUM, J ;
ERLICKI, MS .
IEEE TRANSACTIONS ON COMMUNICATION AND ELECTRONICS, 1964, 83 (75) :773-+
[2]   SHADOW EFFECT OF ADJACENT SOLAR COLLECTORS IN LARGE-SCALE SYSTEMS [J].
APPELBAUM, J ;
BANY, J .
SOLAR ENERGY, 1979, 23 (06) :497-507
[3]   THE EFFECT OF SHADING ON THE DESIGN OF A FIELD OF SOLAR COLLECTORS [J].
BANY, J ;
APPELBAUM, J .
SOLAR CELLS, 1987, 20 (03) :201-228
[4]   SHADOWS EFFECT IN A LARGE-SCALE SOLAR POWER-PLANT [J].
BARRA, O ;
CONTI, M ;
SANTAMATA, E ;
SCARMOZZINO, R ;
VISENTIN, R .
SOLAR ENERGY, 1977, 19 (06) :759-762
[5]   A MATHEMATICAL-MODEL FOR SHADING CALCULATIONS [J].
BUDIN, R ;
BUDIN, L .
SOLAR ENERGY, 1982, 29 (04) :339-349
[6]  
CARLSSON P, 1998, 2 WORLD C EXH PHOT S, P2666
[7]  
Coleman T., 1999, OPTIMIZATION TOOLBOX, Vthird
[8]   SOLUTION OF PRACTICAL OPTIMIZATION PROBLEMS [J].
ERLICKI, MS ;
APPLEBAU.J .
IEEE TRANSACTIONS ON SYSTEMS SCIENCE AND CYBERNETICS, 1970, SSC6 (01) :49-&
[9]  
Gopinathan K. K., 1991, International Journal of Solar Energy, V10, P51, DOI 10.1080/01425919108941451
[10]   A GENERIC APPROACH TO THE SHADOW EFFECT OF LARGE SOLAR POWER-SYSTEMS [J].
GROUMPOS, PP ;
KHOUZAM, K .
SOLAR CELLS, 1987, 22 (01) :29-46