Abstract

This paper proposes an optimal design method to suppress critical harmonics and improve the power factor by using passive power filters (PPFs). The main objectives include (1) minimizing the total harmonic distortion of voltage and current, (2) minimizing the initial investment cost, and (3) maximizing the total fundamental reactive power compensation. A methodology based on teaching–learning-based optimization (TLBO) and Pareto optimality is proposed and used to solve this multi-objective PPF design problem. The proposed method is integrated with both external archive and fuzzy decision making. The sub-group search strategy and teacher selection strategy are used to improve the diversity of non-dominated solutions (NDSs). In addition, a selection mechanism for topology combinations for PPFs is proposed. A series of case studies are also conducted to demonstrate the performance and effectiveness of the proposed method. With the proposed selection mechanisms for the topology combinations and parameters for PPFs, the best compromise solution for a complete PPF design is achieved.

Highlights

  • Harmonic distortion of current and voltage may lead to adverse effects, such as increased power loss and equipment damage [3,4]

  • This paper proposes a multi-objective optimization methodology based on teaching–learning-based optimization (TLBO) with Pareto optimality for solving passive power filters (PPFs) planning problems

  • Harmonic loads were regarded as harmonic sources

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Summary

Background

Non-linear loads that produce harmonics [1,2] are generally used in modern power systems. Harmonic distortion of current and voltage may lead to adverse effects, such as increased power loss and equipment damage [3,4]. Many studies have concentrated on planning and designing passive power filters (PPFs) [8,20,21,22,23,24,25,26,27,28,29,30,31,32,33,34] to reduce harmonic distortion effects in the past two decades. More constraints and detuning mechanisms are required to achieve an optimal solution Another method was proposed by Wang et al [36], employing a tuning filtering process. Determining the optimum parameters is an open question for most evolutionary optimization algorithms

Aim and Contributions
Paper Organization
Passive Power Filter Model
Problem Formulation
Minimizing Initial Investment Cost
Maximizing Total Fundamental Reactive Power Compensation
Total Fundamental Reactive Power Compensation
Harmonic Resonance
Perturbations
Proposed Multi-Objective TLBO
Teacher Phase
Learner Phase
Pareto Optimality
External Archive Strategy
Fuzzy Decision-Making Strategy
Sub-Group Search Strategy
Teacher Selection Strategy
Simulation Results
Basic Comparison Study
Accuracy Study
Performance Test
Conclusions

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