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A polyhedral approach to the generalized minimum labeling spanning tree problem., , , , и . EURO J. Comput. Optim., 7 (1): 47-77 (2019)Remembering winter was coming - Character-oriented video summaries of TV series., , , , , , и . Multim. Tools Appl., 78 (24): 35373-35399 (2019)Adjacency Variables Formulation for the Minimum Linear Arrangement Problem., , и . ICORES (Selected Papers), том 509 из Communications in Computer and Information Science, стр. 95-107. Springer, (2014)0-1 Quadratic Knapsack Problems: An Exact Approach Based on a t-Linearization., , , и . SIAM J. Optim., 22 (4): 1449-1468 (2012)A hybrid metaheuristic for the minimum labeling spanning tree problem., , , , , и . Eur. J. Oper. Res., 274 (1): 22-34 (2019)A New Mathematical Model For the Minimum Linear Arrangement Problem., , и . ICORES, стр. 57-62. SciTePress, (2014)Solving the minimum labeling global cut problem by mathematical programming., , , , , и . CoRR, (2019)Fair Coflow Scheduling via Controlled Slowdown., , , , , and . CoRR, (2022)Towards an Optimal Placement of Learning Resources in a Fog Computing Based E-Learning System: The Case of UVS., , and . InterSol, volume 449 of Lecture Notes of the Institute for Computer Sciences, Social Informatics and Telecommunications Engineering, page 299-308. Springer, (2022)