The design of stationary and single axes tracking collectors in a field consisting of rows of collectors involves relationships between the field and collector parameters and solar radiation data. In addition, shading and masking of adjacent rows affect the collector deployment of the field by decreasing the incident energy on the collector plane. The use of many rows, densely deployed in a given field, increases the field incident energy but also increases the shading. Therefore, there is an optimal deployment of the collectors in the field yielding, for example, maximum energy, minimum required field area, or other objectives. For photovoltaic collectors, the output energy depends on the module efficiency, the solar cell operating temperature, and on the scheme of the electrically interconnected modules. Series interconnection between the photovoltaic modules may have a significant effect on the output energy of the solar plant in event of shading. The present article deals with the optimal design of photovoltaic solar fields for stationary and single axes tracking collectors to obtain maximum annual output energy.

1.
Coleman
,
T. F.
,
Branch
,
M. A.
, and
Grace
,
A.
, 1999,
Optimization Toolbox for Use With Matlab
,
The Math Works, Inc.
,
Natick, MA
.
2.
Bhatti
,
M. A.
, 2000,
Practical Optimization Methods
,
Springer-Verlag
,
Berlin
.
3.
Barra
,
O.
,
Conti
,
M.
,
Santamata
,
E.
,
Scarmozzino
,
O.
, and
Visentin
,
R.
, 1977, “
Shadow Effect in Large Solar Collectors in Large Scale Solar Power Plants
,”
Sol. Energy
0038-092X,
19
, pp.
759
762
.
4.
Appelbaum
,
J.
, and
Bany
,
J.
, 1979, “
Shadow Effect of Adjacent Solar Collectors in Large Scale Systems
,”
Sol. Energy
0038-092X,
23
, pp.
497
508
.
5.
Bany
,
J.
, and
Appelbaum
,
J.
, 1987, “
The Effect of Shading on the Design of a Field of Solar Collectors
,”
Sol. Cells
0379-6787,
20
, pp.
201
228
.
6.
Jones
,
R. E.
, Jr.
, and
Burkhart
,
J. F.
, 1981, “
Shading Effect on Collector Rows Tilted Towards the Equator
,”
Sol. Energy
0038-092X,
26
, pp.
563
565
.
7.
Budin
,
A.
, and
Budin
,
L.
, 1982, “
A Mathematical Model for Shading Calculation
,”
Sol. Energy
0038-092X,
29
, pp.
339
349
.
8.
Groumpos
,
P. P.
, and
Kouzam
,
K. Y.
, 1987, “
A Generic Approach to the Shadow Effect in Large Solar Power Systems
,”
Sol. Cells
0379-6787,
22
, pp.
29
46
.
9.
Reise
,
C.
, and
Kovach
,
A.
, 1995, “
PV Shading Analysis in Complex Building Geometries
,”
13th European Photovoltaic Solar Energy Conference
, Nice, France, pp.
2157
2160
.
10.
Carlsson
,
P.
,
Cider
,
L.
, and
Lindgren
,
B.
, 1998, “
Yield Losses Due to Shading in a Building-Integrated PV Installation; Evaluation, Simulation and Suggestion for Improvement
,”
Second World Conference and Exhibition on Photovoltaic Solar Energy Conversion
, Vienna, Austria, pp.
2666
2670
.
11.
Quaschning
,
V.
, and
Hanitsch
,
R.
, 1998, “
Increased Energy Yield of 50% at Flat Roof and Field Installations With Optimized Module Structures
,”
Second World Conference and Exhibition on Photovoltaic Solar Energy Conversion
, Vienna, Austria, pp.
1993
1996
.
12.
Weinstock
,
D.
, and
Appelbaum
,
J.
, 2004, “
Optimal Solar Field Design of Stationary Collectors
,”
ASME J. Sol. Energy Eng.
0199-6231,
126
, pp.
898
905
.
13.
Weinstock
,
D.
, and
Appelbaum
,
J.
, 2007, “
Optimization of Economic Solar Field Design of Stationary Thermal Collectors
,”
ASME J. Sol. Energy Eng.
0199-6231,
129
, pp.
363
370
.
14.
Duffie
,
J. A.
, and
Beckman
,
W. A.
, 1991,
Solar Engineering of Thermal Processes
,
Wiley
,
New York
.
15.
Van Overstraeten
,
R. J.
, and
Merters
,
R. P.
, 1986,
Physics: Technology and Use of Photovoltaics
,
Adam Hilger Ltd.
,
Bristol, Boston
.
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