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Surrogate upper bound sets for bi-objective bi-dimensional binary knapsack problems., , and . Eur. J. Oper. Res., 244 (2): 417-433 (2015)Preferred solutions computed with a label setting algorithm based on Choquet integral for multi-objective shortest paths., , and . MCDM, page 143-150. IEEE, (2011)A population-based algorithm for solving linear assignment problems with two objectives., , and . Comput. Oper. Res., (2017)A comparative study of multi-objective machine reassignment algorithms for data centres., , , , and . J. Heuristics, 26 (1): 119-150 (2020)Tabu Search Based Procedure for Solving the 0-1 MultiObjective Knapsack Problem: The Two Objectives Case., and . J. Heuristics, 6 (3): 361-383 (2000)GeNePi: A Multi-Objective Machine Reassignment Algorithm for Data Centres., , , and . Hybrid Metaheuristics, volume 8457 of Lecture Notes in Computer Science, page 115-129. Springer, (2014)Heuristics for railway infrastructure saturation., , and . ATMOS, volume 50 of Electronic Notes in Theoretical Computer Science, page 39-53. Elsevier, (2001)The biobjective integer minimum cost flow problem - incorrectness of Sedeño-Noda and Gonzàlez-Martin's algorithm., , and . Comput. Oper. Res., (2006)Multiple objective branch and bound for mixed 0-1 linear programming: Corrections and improvements for the biobjective case., , , , and . Comput. Oper. Res., 40 (1): 498-509 (2013)Stability evaluation of a railway timetable at station level., , and . Eur. J. Oper. Res., 195 (3): 780-790 (2009)