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particle swarm optimization (PSO)[13,18] tabu<br />

search[21], Multi Agent System (MAS) [20‐22]<br />

and etc. Generally, most of the techniques apply<br />

sensitivity analysis and gradient based optimiza‐<br />

tion algorithms by linearizing the objective func‐<br />

tion and the system constraints around an oper‐<br />

ating point [51]. The results reported in the lit‐<br />

erature were promising and encouraging for fur‐<br />

ther research in this direction [51].<br />

More recently, a new evolutionary computation<br />

technique, called Differential Evolutionary (DE)<br />

algorithm has been proposed and introduced [8].<br />

The algorithm is inspired by biological and socio‐<br />

logical motivations and can take care of optimal‐<br />

ity on rough, discontinuous and multi‐modal sur‐<br />

faces. The DE has three main advantages: it can<br />

find near optimal solution regardless the initial<br />

parameter values, its convergence is fast and it<br />

uses few number of control parameter. In addi‐<br />

tion, DE is simple in coding, easy <strong>to</strong> use and it<br />

can handle integer and discrete optimization.<br />

The performance of DE algorithm was compared<br />

<strong>to</strong> that of different heuristic techniques. It is<br />

found that the convergence speed of DE is sig‐<br />

nificantly better than GA[10]. Meanwhile in [12],<br />

the performance of DE was compared <strong>to</strong> PSO.<br />

The comparison was performed on suite of 34<br />

widely used benchmark problems. It was found<br />

that, DE is the best performing algorithm as it<br />

finds the lowest fitness value for most of the<br />

problems considered in that study. Also, DE is<br />

robust: it is able <strong>to</strong> reproduce the same results<br />

consistently over many trials, w<strong>here</strong>as the per‐<br />

formance of PSO is far more dependent on the<br />

randomized initialization of the individuals [12].<br />

In addition, the DE algorithm has been used <strong>to</strong><br />

solve high dimensional function optimization (up<br />

<strong>to</strong> 1000 dimensions) [12]. It is found that, it has<br />

superior performance on a set of widely used<br />

benchmark functions.<br />

<strong>MIMET</strong> Technical Bulletin Volume 1 (2) 2010<br />

Conclusion<br />

From the observation of the previous works,<br />

most of the reconfiguration objectives in meth‐<br />

odology are almost similar even the methods<br />

utilized are different. Among the most familiar<br />

objectives are minimizing the fuel cost, maximize<br />

the load res<strong>to</strong>red, improving the voltage profile<br />

and enhancing power system voltage stability in<br />

both normal and contingency conditions. The<br />

results are compared <strong>to</strong> those reported in the<br />

literature. Among the methods proposed, DE<br />

algorithm seems <strong>to</strong> be promising approach for<br />

engineering problem due <strong>to</strong> the great character‐<br />

istics and its advantages. A novel DE‐based ap‐<br />

proach is proposed <strong>to</strong> solve the reconfiguration<br />

for service res<strong>to</strong>ration problem in shipboard<br />

power system in recent year. However, GA algo‐<br />

rithm and MAS algorithm are still applicable in<br />

the system.<br />

Reference:<br />

[1] N.D.R. Sarma, V.C.Prasad, K.S. Prakasa Rao, V. Sankar,<br />

Oct 1994. “A New Network Reconfiguration Technique for<br />

Service Res<strong>to</strong>ration in Distribution Networks”, IEEE Trans.<br />

on Power Delivery, Vol. 9, No. 4.<br />

[2] S. Civanlar, J. J. Grainger, H. Yin, and S. S. H. Lee, Jul.<br />

1998. “Distribution Feeder Reconfiguration for Loss Reduc‐<br />

tion”, IEEE Transactions on Power Delivery, vol. 3, no. 3,<br />

pp. 1217‐1223.<br />

[3] H. P. Schmidt, N. Ida, N. Kagan, and J. C. Guaraldo, Aug.<br />

2005. “Fast Reconfiguration of Distribution Systems Con‐<br />

sidering Loss Minimization”, IEEE Transactions on Power<br />

Systems, vol. 20, no. 3, pp. 1311‐1319.<br />

[4] Y. M. Tzeng, Y. L. Ke, M. S. Kang, Apr. 2006. “Generic<br />

Switching Actions of Distribution System Operation Using<br />

Dynamic Programming Method”, IEEE Industrial and Com‐<br />

mercial Power Systems Technical Conference.<br />

[5] F. V. Gomes, S. Carneiro Jr., J. L. R. Pereira, M. P. Vina‐<br />

gre, 4, Nov. 2006. “A New Distribution System Reconfigu‐<br />

ration Approach Using Optimum Power Flow and Sensitiv‐<br />

ity Analysis for Loss Reduction”, IEEE Transaction on Power<br />

Systems, vol. 21, no. pp. 1616‐1623.<br />

[6] Peponis, G. and Papadopoulos, M., Nov. 1995.<br />

“Reconfiguration of Radial Distribution Networks: Appli‐<br />

| MARINE FRONTIER @ <strong>UniKL</strong><br />

93

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