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A Reference Point-Based Evolutionary Algorithm Solves Multi and Many-Objective Optimization Problems: Method and

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This study enhances evolutionary multi-objective optimization (EMO) by replacing Euclidean distance with a novel proximity measure. The improved R-NSGA-II algorithm effectively finds preferred solutions in the region of interest, outperforming existing methods.

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Area of Science:

  • Computational Intelligence
  • Multi-objective Optimization
  • Decision Support Systems

Background:

  • Evolutionary multi-objective optimization (EMO) research increasingly integrates decision-maker preferences.
  • Existing preference-based methods like R-NSGA-II use Euclidean distance, which has limitations in determining solution convergence.
  • The challenge lies in accurately identifying Pareto-optimal solutions within a specific region of interest (ROI).

Purpose of the Study:

  • To modify the R-NSGA-II algorithm for improved preference-based evolutionary multi-objective optimization.
  • To replace the Euclidean distance metric with a more effective proximity measure for better convergence prediction.
  • To enhance the ability to find solutions in the ROI and control the size of preferred regions.

Main Methods:

  • Modified the reference point-based non-dominated sorting genetic (R-NSGA-II) algorithm.
  • Replaced the Euclidean distance metric with the simplified Karush-Kuhn-Tucker proximity measure (S-KKTPM).
  • Conducted extensive experiments on 2-10 objective problems using standard benchmark instances.

Main Results:

  • The S-KKTPM-based R-NSGA-II algorithm demonstrates high competitiveness against state-of-the-art preference-based EMO methods.
  • The proposed method effectively identifies preferred solutions within the specified region of interest (ROI).
  • The algorithm successfully controls the size of individual preferred regions simultaneously.

Conclusions:

  • The S-KKTPM metric provides a superior approach for preference-based EMO compared to Euclidean distance.
  • The modified R-NSGA-II algorithm offers enhanced performance in finding desired Pareto-optimal solutions.
  • This advancement facilitates more precise control over solution selection in multi-objective optimization problems.