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Reference point specification in hypervolume calculation for fair comparison and efficient search.

, , , and . GECCO, page 585-592. ACM, (2017)

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Hypervolume Subset Selection for Triangular and Inverted Triangular Pareto Fronts of Three-Objective Problems., , , and . FOGA, page 95-110. ACM, (2017)Comparison of Hypervolume, IGD and IGD+ from the Viewpoint of Optimal Distributions of Solutions., , , and . EMO, volume 11411 of Lecture Notes in Computer Science, page 332-345. Springer, (2019)Use of inverted triangular weight vectors in decomposition-based multiobjective algorithms., , , and . SMC, page 373-378. IEEE, (2017)Use of Inverted Triangular Weight Vectors in Decomposition-Based Many-Objective Algorithms., , , and . SEAL, volume 10593 of Lecture Notes in Computer Science, page 321-333. Springer, (2017)How to Specify a Reference Point in Hypervolume Calculation for Fair Performance Comparison., , , and . Evol. Comput., (2018)Performance comparison of NSGA-II and NSGA-III on various many-objective test problems., , , and . CEC, page 3045-3052. IEEE, (2016)Two-Layered Weight Vector Specification in Decomposition-Based Multi-Objective Algorithms for Many-Objective Optimization Problems., , , and . CEC, page 2434-2441. IEEE, (2019)Use of Two Reference Points in Hypervolume-Based Evolutionary Multiobjective Optimization Algorithms., , , and . PPSN (1), volume 11101 of Lecture Notes in Computer Science, page 384-396. Springer, (2018)Reference point specification in hypervolume calculation for fair comparison and efficient search., , , and . GECCO, page 585-592. ACM, (2017)Dynamic Specification of a Reference Point for Hypervolume Calculation in SMS-EMOA., , , and . CEC, page 1-8. IEEE, (2018)