Optimal multi-objective single-tuned harmonic filter planning

This paper presents an interactive fuzzy satisfying method for solving a general multi-objective single-tuned harmonic-filter planning problem by assuming that the decision-maker (DM) has imprecise or fuzzy goals for each of the objective functions. Through the interaction with DM, the fuzzy goals of the DM are quantified by eliciting corresponding membership functions. If the DM specifies a reference membership values, the mini-max problem is solved for generating a corresponding global noninferior solution for the DM's reference membership values. Then by considering the current values of the membership functions as well as the objectives, the DM acts on this solution by updating the reference membership values. The interactive procedure continues until the satisfying solution for the DM is obtained.

[1]  M. R. Irving,et al.  Optimal network tearing using simulated annealing , 1990 .

[2]  Kun-Ping Lin,et al.  An advanced computer code for single-tuned harmonic filter design , 1997, 1997 IEEE Industrial and Commercial Power Systems Technical Conference. Conference Record.

[3]  M.Z. Lowenstein Improving power factor in the presence of harmonics using low voltage tuned filters , 1990, Conference Record of the 1990 IEEE Industry Applications Society Annual Meeting.

[4]  R. G. Ellis Harmonic analysis of industrial power systems , 1994 .

[5]  Andrzej P. Wierzbicki,et al.  The Use of Reference Objectives in Multiobjective Optimization , 1979 .

[6]  Ward Jewell,et al.  Pitfalls of electric power quality indices , 1998 .

[7]  Masatoshi Sakawa,et al.  An Interactive Fuzzy Satisficing Method for Multiobjective Linear-Programming Problems and Its Application , 1987, IEEE Transactions on Systems, Man, and Cybernetics.

[8]  Yacov Y. Haimes,et al.  Multiobjective Decision Making: Theory and Methodology , 1983 .

[9]  D. A. Gonzalez,et al.  Design of Filters to Reduce Harmonic Distortion in Industrial Power Systems , 1987, IEEE Transactions on Industry Applications.

[10]  Takashi Hiyama,et al.  Distribution System Harmonic Filter Planning , 1996, IEEE Power Engineering Review.

[11]  M. T. Bishop,et al.  Harmonic measurements, analysis, and power factor correction in a modern steel manufacturing facility , 1994, Proceedings of 1994 IEEE Industry Applications Society Annual Meeting.

[12]  G. Lemieux Power system harmonic resonance: a documented case , 1988, Conference Record of 1988 Annual Pulp and Paper Industry Technical Conference.

[13]  Y.-L. Chen,et al.  Goal-attainment method for optimal multi-objective harmonic filter planning in industrial distribution systems , 2002 .

[14]  Ching-Jung Liao,et al.  Investigation and mitigation of harmonic amplification problems caused by single-tuned filters , 1998 .

[15]  Ward Jewell,et al.  Effects of harmonics on equipment , 1993 .

[16]  Y. L. Chen,et al.  Interactive fuzzy satisfying method for optimal multi-objective VAr planning in power systems , 1994 .

[17]  Gian Carlo Montanari,et al.  Design of shunt capacitor circuits for power factor compensation in electrical systems supplying nonlinear loads: a probabilistic approach , 1997, IAS '97. Conference Record of the 1997 IEEE Industry Applications Conference Thirty-Second IAS Annual Meeting.

[18]  E. J. Currence,et al.  Harmonic resonance at a medium sized industrial plant , 1994 .

[19]  Jih-Sheng Lai,et al.  Effectiveness of harmonic mitigation equipment for commercial office buildings , 1996 .

[20]  C.K. Duffey,et al.  Update of harmonic standard IEEE-519-IEEE Recommended Practices and Requirements for Harmonic Control in Electric Power Systems , 1989, Conference Record of the IEEE Industry Applications Society Annual Meeting,.

[21]  Shih-Shong Yen,et al.  Survey of harmonic voltage and current at distribution substation in Northern Taiwan , 1997 .

[22]  K. Chu On the noninferior set for the systems with vector-valued objective function , 1970 .

[23]  Y. Chen,et al.  Weighted-norm approach for multiobjective VAr planning , 1998 .