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Dynamic Mutation Based Pareto Optimization for Subset Selection

机译:基于动态变异的Pareto优化子集选择

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Subset selection that selects the best k variables from n variables is a fundamental problem in many areas. Pareto optimization for subset selection (called POSS) is a recently proposed approach for subset selection based on Pareto optimization and has shown good approximation performances. In the reproduction of POSS, it uses a fixed mutation rate, which may make POSS get trapped in local optimum. In this paper, we propose a new version of POSS by using a dynamic mutation rate, briefly called DM-POSS. We prove that DM-POSS can achieve the best known approximation guarantee for the application of sparse regression in polynomial time and show that DM-POSS can also empirically perform well.
机译:从n个变量中选择最佳k个变量的子集选择是许多领域的基本问题。用于子集选择的Pareto优化(称为POSS)是最近提出的基于Pareto优化的子集选择方法,并显示出良好的近似性能。在POSS的复制中,它使用固定的突变率,这可能会使POSS陷入局部最优状态。在本文中,我们通过使用动态突变率提出了一个新版本的POSS,简称为DM-POSS。我们证明了DM-POSS可以为多项式时间内的稀疏回归应用提供最著名的近似保证,并证明DM-POSS在经验上也能表现出色。

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