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A Parallel Tabu Search Heuristic to Approximate Uniform Designs for Reference Set Based MOEAs., , , и . EMO, том 11411 из Lecture Notes in Computer Science, стр. 254-265. Springer, (2019)Solving Permutation Problems with Differential Evolution: An Application to the Jobshop Scheduling Problem., , и . ISDA, стр. 25-30. IEEE Computer Society, (2009)Development of seven hybrid methods based on collective intelligence for solving nonlinear constrained optimization problems., , , , , и . Artif. Intell. Rev., 49 (2): 245-279 (2018)Method of Musical Composition and Static Topologies for Resource Constrained Project Scheduling: a Case Study., , , , и . Res. Comput. Sci., (2013)Extension of the Method of Musical Composition for the Treatment of Multi-objective Optimization Problems., , , и . MICAI (2), том 8857 из Lecture Notes in Computer Science, стр. 38-49. Springer, (2014)Adaptation of the musical composition method for solving constrained optimization problems., , , , , и . Soft Comput., 18 (10): 1931-1948 (2014)Redistricting in Mexico., , , , , и . OR, стр. 301-306. Springer, (2016)Solving electoral zone design problems with NSGA-II: application to redistricting in Mexico., , , , , и . GECCO (Companion), стр. 159-160. ACM, (2017)Constraint handling within MOEA/D through an additional scalarizing function., и . GECCO, стр. 595-602. ACM, (2020)A heuristic algorithm based on tabu search for the solution of flexible job shop scheduling problems with lot streaming., , , и . GECCO, стр. 285-292. ACM, (2018)