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Guided dive for the spatial branch-and-bound

机译:指导潜水进行空间分支和边界

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We study the spatial Brand-and-Bound algorithm for the global optimization of nonlinear problems. In particular we are interested in a method to find quickly good feasible solutions. Most spatial Branch-and-Bound-based solvers use a non-global solver at a few nodes to try to find better incumbents. We show that it is possible to improve the branching rules and the node priority by exploiting the solutions from the non-global solver. We also propose several smart adaptive strategies to choose when to run the non-global solver. We show that despite the time spent in solving more NLP problems in the nodes, the new strategies enable the algorithm to find the first good incumbents faster and to prove the global optimality faster. Numerous easy, medium size as well as hard NLP instances from the Coconut library are benchmarked. All experiments are run using the open source solver Couenne.
机译:我们研究了非线性问题全局优化的空间品牌边界算法。特别地,我们对快速找到好的可行解决方案的方法感兴趣。大多数基于分支边界的空间求解器在一些节点上使用非全局求解器来尝试寻找更好的现有系统。我们表明,通过利用非全局求解器的解决方案,可以改善分支规则和节点优先级。我们还提出了几种智能自适应策略来选择何时运行非全局求解器。我们显示,尽管花了时间解决节点中的更多NLP问题,但新策略使该算法能够更快地找到第一个良好的现有运营商,并更快地证明全局最优性。对来自Coconut库的许多简单,中等大小以及硬NLP实例进行了基准测试。所有实验均使用开源求解器Couenne进行。

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