ADAPTABILITY ANALYSIS OF APPARENT FRONT RANKING
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Katoch S. et al., A review on genetic algorithms: past, present, and future. Multimedia Tools and Applications 80(5), 8091–8126, 2021. DOI
Pareto V., Cours d’economique politique. Vol. I/II., F. Rouge, 1896-7.
Zitzler E., Evolutionary Algorithms for Multiobjective Optimization: Methods and Applications. Swiss Federal Institute of Technology Zurich, Switzerland, 1999.
ISBN-13: 9783826568312
Deb K., Multi-objective optimization using evolutionary algorithms. Wiley, UK, 2001.
ISBN-13: 9780471873396
Deb K., Saxena D., On finding Pareto-optimal solutions through dimensionality reduction for certain large-dimensional multi-objective optimization problems. Kangal report 2005011, Indian Institute of Technology, 2005. SemanticsScholarLink
Laumanns M., Thiele L., Deb K., Zitzler E. Combining convergence and diversity in evolutionary multiobjective optimization. Evol. Comp. 10.3, 263–282, 2002. DOI
Adra S., Fleming P. Diversity management in evolutionary many-objective optim. Evol. Comp. 15.2, 183–195, 2011. DOI
Jiang S., Yang S., Convergence versus diversity in multiobjective optimization, PPSN XIV 9921, pp. 984–993, 2016. DOI
Rostami S., Neri F., A Fast Hypervolume Driven Selection Mechanism for Many-Objective Optimisation Problems. Swarm and Evol. Comp. 34, 50–67, 2017. DOI
Liu Z.Z. et al., A Many-Objective Evolutionary Algorithm with Angle-Based Selection and Shift-Based Density Estimation. Information Sciences 509, 400-419, 2020. SemanticsScholarLink
Farina M., Amato P. Fuzzy optimality and evolutionary multiobjective optimization. Evolutionary Multi-Criterion Optimization EMO2003, 58–72, 2003. DOI
Köppen M. et al. Fuzzy-Pareto-Dominance and its Application in Evolutionary Multi-objective Optimization. Evolutionary Multi-Criterion Optimization, LN in Comp. Science 3410, 399–412, 2005. DOI
Silva R.C., Yamakami A. Definition of Fuzzy Pareto-Optimality by Using Possibility Theory. IFSA/EUSFLAT, 1234–1239, 2009. SemanticsScholarLink
Farina M., Amato P. On the optimal solution definition for many-criteria optimization problems. NAFIPS-FLINT, 233–238, 2002. DOI
Neghină M., Vinţan L., Apparent Front Ranking: novel population ranking method for genetic multi-objective algorithms. Proc. of the Romanian Academy A, 21 (2), 179–186, 2020. AcadRoLink
Neghină M. et al., A competitive new multi-objective optimization genetic algorithm based on Apparent Front Ranking, Engineering Applications of Artificial Intelligence, Vol. 132(107870), 2024. DOI
Pătrăușanu A. et al., A Systematic Review of Multi-Objective Evolutionary Algorithms Optimization Frameworks Processes 12(5):869, 2024. DOI
Saaty T.L. The Analytical Hierarchy Process. McGraw-Hill, New York, 1980.
ISBN-13: 9780070543713
Kendall M.G.. Rank Correlation Methods. Hafner Publishing Co., New York, 1955.
ISBN-13: 9780852641996
Pearson K. Note on regression and inheritance in the case of two parents. Proc. Royal Soc. London 58, 1895. DOI
Fitzgibbon A. et al., Direct least square fitting of ellipses. Pattern and Analysis Machine Intel. 21.5, 476–480, 1999. DOI
Deb K. et al., A fast and elitist multiobjective genetic algorithm: NSGA-II. Evol. Comp. 6.2, 182–197, 2002. DOI
Zitzler E. et al., SPEA2: Improving the strength pareto evolutionary algorithm for multiobjective optimization., EUROGEN, 95–100, 2001. DOI
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