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Analysis of the performance of different implementations of a heuristic method to optimize forest harvest scheduling

机译:优化森林采伐计划的启发式方法的不同实现方式的性能分析

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Finding an optimal solution of forest management scheduling problems with even flow constraints while addressing spatial concerns is not an easy task. Solving these combinatorial problems exactly with mixed-integer programming (MIP) methods may be infeasible or else involve excessive computational costs. This has prompted the use of heuristics. In this paper we analyze the performance of different implementations of the Simulated Annealing (SA) heuristic algorithm for solving three typical harvest scheduling problems. Typically SA consists of searching a better solution by changing one decision choice in each iteration. In forest planning this means that one treatment schedule in a single stand is changed in each iteration (i.e. one-opt move). We present a comparison of the performance of the typical implementation of SA with the implementation where up to three decision choices are changed simultaneously in each iteration (i.e. treatment schedules are changed in more than one stand). This may allow avoiding local optimal. In addition, the impact of SA - parameters (i.e. cooling schedule and initial temperature) are tested. We compare our heuristic results with a MIP formulation. The study case is tested in a real forest with 1000 stands and a total of 213116 decision choices. The study shows that when the combinatorial problem is very large, changing simultaneously the treatment schedule in more than one stand does not improve the performance of SA. Contrarily, if we reduce the size of the problem (i.e. reduce considerably the number of alternatives per stand) the two-opt moves approach performs better.
机译:在解决空间问题的同时,找到具有均匀流量约束的森林管理调度问题的最佳解决方案并非易事。用混合整数编程(MIP)方法精确地解决这些组合问题可能是不可行的,否则会涉及过多的计算成本。这促使启发式方法的使用。在本文中,我们分析了模拟退火(SA)启发式算法在解决三种典型的收获调度问题上的不同实现方式的性能。通常,SA包括通过在每次迭代中更改一个决策选择来搜索更好的解决方案。在森林规划中,这意味着每次迭代都会更改单个林分中的一个处理时间表(即一次选择移动)。我们将SA的典型实施方案与每次迭代中最多同时更改三个决策选择的实施方案(即在多个摊位中更改治疗计划)的性能进行比较。这可以允许避免局部最优。另外,测试了SA参数的影响(即冷却时间表和初始温度)。我们将启发式结果与MIP公式进行比较。该研究案例在具有1000个林分和总共213116个决策选择的真实森林中进行了测试。研究表明,当组合问题很大时,在多个摊位上同时更改处理时间表不会改善SA的性能。相反,如果我们减小问题的大小(即大大减少每个机架的替代方案的数量),则“两次选择移动”方法的效果会更好。

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