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Then, we propose a branch and bound algorithm for solving the TUMP problem.
We propose a branch and bound algorithm to find an optimal solution for this problem.
In this section, we propose a branch and bound algorithm, which is commonly employed to solve integer programming problems [24, 25], for solving the TUMP problem.
We propose a branch and bound method (BBM), based on the sensitivity analysis algorithm (SAA), to find the optimal turning restriction strategy.
In the general case (i.e., when there is no particular assumption on the parameters of RDU), we propose a branch and bound procedure to compute an RDU-optimal strategy among the pure ones.
We transform the TUMP into a precedence constraint knapsack problem and propose a branch and bound method to solve the TUMP in Section 3. The experimental results are given in Section 4. Finally, we conclude this article in Section 5.
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We propose a branch-and-price algorithm to solve the 2DVPP-PLC exactly.
Using these routines, we propose a Branch-and-Cut algorithm and present a computational study.
In this paper, we propose a branch-and-bound algorithm incorporating a lower bound and two dominance rules.
Using this, we propose a Branch-and-Cut algorithm for the problem when L= 3, and present some computational results.
Based on these two models, we propose a branch-and-bound algorithm and a branch-and-price-and-cut algorithm.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com