Results 121 to 130 of about 140,088 (167)
Some of the next articles are maybe not open access.
1996
Abstract As is frequently the case for MIP, instead of attempting to optimize (1.3) directly over P, it may be advantageous to divide that region into a finite number of smaller regions and optimize the objective function over each smaller region individually.
Abilio Lucena, John E Beasley
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Abstract As is frequently the case for MIP, instead of attempting to optimize (1.3) directly over P, it may be advantageous to divide that region into a finite number of smaller regions and optimize the objective function over each smaller region individually.
Abilio Lucena, John E Beasley
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A note on branch-and-cut-and-price
Operations Research Letters, 2010zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Feillet, Dominique +3 more
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Declawing a graph: polyhedra and Branch-and-Cut algorithms
Journal of Combinatorial Optimization, 2021zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Felipe C. Fragoso +2 more
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Assembly System Design: A Branch and Cut Approach
Management Science, 1998This paper addresses the single-product assembly system design problem (ASDP), which seeks to minimize total cost by optimally integrating design (selecting the machine type to locate at each activated station) and operating issues (assigning tasks to observe precedence relationships and cycle time restrictions). We propose an effective branch-and-cut
Anulark Pinnoi, Wilbert E. Wilhelm
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Small covering designs by branch-and-cut
Mathematical Programming, 2003A Branch-and-Cut algorithm for finding covering designs is presented. Its originality resides in the use of isomorphism pruning of the enumeration tree. A proof that no 4-(10, 5, 1)-covering design with less than 51 sets exists is obtained together with all non isomorphic 4-(10, 5, 1)-covering designs with 51 ...
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Networks, 2015
The quadratic minimum spanning tree problem (QMSTP) consists of finding a spanning tree of a graph G such that a quadratic cost function is minimized. In its adjacent only version (AQMSTP), interaction costs only apply for edges that share an endpoint.
Dilson Lucas Pereira +2 more
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The quadratic minimum spanning tree problem (QMSTP) consists of finding a spanning tree of a graph G such that a quadratic cost function is minimized. In its adjacent only version (AQMSTP), interaction costs only apply for edges that share an endpoint.
Dilson Lucas Pereira +2 more
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Branch-and-cut for complementarity-constrained optimization
Mathematical Programming Computation, 2014zbMATH Open Web Interface contents unavailable due to conflicting licenses.
de Farias, I. R. jun. +2 more
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Supervised learning in Branch-and-cut strategies
Proceedings of the 2nd international Conference on Big Data, Cloud and Applications, 2017Branch-and-Cut is a powerful algorithm used for solving MILP problems. It involves two main sub-algorithms: branch-and-bound and cutting plane. On the one hand, the branch-and-bound algorithm comprises two strategies that are node selection strategy and branching strategy.
Abdellatif El Afia +1 more
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Monotonic Optimization: Branch and Cut Methods
2005Monotonic optimization is concerned with optimization problems dealing with multivariate monotonic functions and differences of monotonic functions. For the study of this class of problems a general framework (Tuy, 2000a) has been earlier developed where a key role was given to a separation property of solution sets of monotonic inequalities similar to
Hoang Tuy +2 more
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New Branch-and-Cut Algorithm for Bilevel Linear Programming
Journal of Optimization Theory and Applications, 2007zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Audet, C., Savard, G., Zghal, W.
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