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On the statistical evaluation of algorithmic's computational experimentation with infeasible solutions

机译:求解不可行的算法计算实验的统计评估

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摘要

The experimental evaluation of algorithms results in a large set of data which generally do not follow a normal distribution or are not heteroscedastic. Besides, some of its entries may be missing, due to the inability of an algorithm to find a feasible solution until a time limit is met. Those characteristics restrict the statistical evaluation of computational experiments. This work proposes a bi-objective lexicographical ranking scheme to evaluate datasets with such characteristics. The output ranking can be used as input to any desired statistical test. We used the proposed ranking scheme to assess the results obtained by the Iterative Rounding heuristic (IR). A Friedman's test and a subsequent post-hoc test carried out on the ranked data demonstrated that IR performed significantly better than the Feasibility Pump heuristic when solving 152 benchmark problems of Nonconvex Mixed-Integer Nonlinear Problems. However, is also showed that the RECIPE heuristic was significantly better than IR when solving the same benchmark problems. (C) 2018 Elsevier B.V. All rights reserved.
机译:对算法的实验评估会得出大量数据,这些数据通常不遵循正态分布或不是异方差的。此外,由于在满足时限之前算法无法找到可行的解决方案,因此其某些条目可能会丢失。这些特征限制了计算实验的统计评估。这项工作提出了一种双目标词典排序方案,以评估具有此类特征的数据集。输出排名可以用作任何所需统计测试的输入。我们使用建议的排名方案来评估通过迭代舍入启发式(IR)获得的结果。对排名数据进行的弗里德曼检验和随后的事后检验表明,在解决152个非凸混合整数非线性问题的基准问题时,IR的性能明显优于可行性泵启发法。但是,还表明,在解决相同的基准问题时,RECIPE启发式方法明显优于IR。 (C)2018 Elsevier B.V.保留所有权利。

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