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DOI: 10.17587/it.29.115-125 A. S. Akopov, Professor, L. A. Beklaryan, Professor, Optimising Characteristics of an Intelligent Transport System Using a Real-Coded Genetic Algorithm Based on Adaptive Mutation A novel real-coded genetic algorithm (FCGA-AM) that uses the proposed adaptive mutation (AM) operator is presented. The algorithm is designed to optimise the characteristics of the developed intelligent transportation system. The performance of the proposed genetic algorithm was evaluated in comparison with other methods of multicriteria heuristic optimization with the use of various test instances and well-known quality metrics for Pareto frontiers. At the next stage, the FCGA-AM was applied to find the best road safety trade-offs involving unmanned ground vehicles (UAVs) interacting with conventional ground vehicles (UTVs), pedestrians and other agents. Acknowledgements: The reported study was funded by RFBR, project number 19-29-06003 P. 115–125 References
10. Bezdek J. C. Cluster validity with fuzzy sets, Journal of Cybernetics, 1974, vol. 3, no. 3, pp. 58—73. 11. Friedrich T., Bringmann K., VoB T., Igel C. The logarithmic hypervolume indicator, In Proñeedings of the 11th workshop proñeedings on Foundations of genetiñ algorithms (FOGA '11), 2011, Association for Computing Machinery, New York, NY, USA, pp. 81—92. 12. Zitzler E., Thiele L., Laumanns M., Fonseca C. M., da Fonseca V. G. Performance assessment of multiobjective optimizers: an analysis and review, IEEE TransaCtions on Evolutionary Computation, 2003, vol. 7, no. 2, pp. 117—132. 13. Deep K., Thakur M. A new crossover operator for real coded genetic algorithms, Applied Mathematics and Computation, 2007, vol. 188, no. 1, pp. 895—911. 14. Deep K., Thakur M. A new mutation operator for real coded genetic algorithms, Applied Mathematics and Computation, 2007, vol. 193, no. 1, pp. 211—230. 15. Zitzler E., Laumanns M., Thiele L. SPEA2: Improving the strength pareto evolutionary algorithm. Swiss Federal Inst. Teñhnol, Zurkh, Switzerland, 2001, TIK-Rep. N. 103. 16. Deb K., Jain H. An evolutionary many-objective optimization algorithm using reference-point-based nondominated sorting approach, part I: solving problems with box constraints, IEEE Transañtions on Evolutionary Computation, 2014, vol. 18, no. 4, pp. 577—601. 17. Zhang Q., Li H. MOEA/D: A Multiobjective Evolutionary Algorithm Based on Decomposition, IEEE Transañtions on Evolutionary Computation, 2007, vol. 11, no. 6, pp. 712—731. 18. Moraes D. H., Sanches D. S., da Silva Rocha J., Garbelini J. M. C., Castoldi M. F. A novel multi-objective evolutionary algorithm based on subpopulations for the bi-objective traveling salesman problem, Soft Computing, 2019, vol. 23, pp. 6157—6168. 19. Zain M. Z., Kanesan J., Chuah J. H., Dhanapal S., Kendall G. A multi-objective particle swarm optimization algorithm based on dynamic boundary search for constrained optimization, Applied Soft Computing, 2018, vol. 70, pp. 680—700. 20. Ahmed I., Alvi U-E-H, Basit A., Rehan M., Hong K-S. Multi-objective whale optimization approach for cost and emissions scheduling of thermal plants in energy hubs, Energy Reports, 2022, vol. 8, pp. 9158—9174.
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