求解基于rbsc的子集选择问题的高效计算方法

K. Furuya, Zeynep Yücel, Parisa Supitayakul, Akito Monden
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引用次数: 0

摘要

本文主要研究一类特定的子集选择问题,该问题受输出的秩双序列相关(RBSC)系数的约束。为了解决这些问题,我们提出了一种具有几个优点的方法,例如(i)提供关于超参数的问题可行性的清晰见解,(ii)非迭代,(iii)具有可预见的运行时间,以及(iv)具有产生非确定性(多样化)输出的潜力。特别地,所提出的方法是基于从具有RBSC系数极值(例如ρ=1)的子集的组合开始,并交换子集的某些元素,以便将ρ调整到所需的范围。该方法优于之前提出的RBSC-SubGen方法,后者在确认可行性之前就试图解决问题,采取随机步骤,并且存在不可预见的运行时间和饱和问题。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A computationally efficient approach for solving RBSC-based formulation of the subset selection problem
This study focuses on a specific type of subset selection problem, which is constrained in terms of the rank bi-serial correlation (RBSC) coefficient of the outputs. For solving such problems, we propose an approach with several advantages such as (i) providing a clear insight into the feasibility of the problem with respect to the hyper-parameters, (ii) being non-iterative, (iii) having a foreseeable running time, and (iv) with the potential to yield non-deterministic (diverse) outputs. In particular, the proposed approach is based on starting from a composition of subsets with an extreme value of the RBSC coefficient (e.g. ρ=1) and swapping certain elements of the subsets in order to adjust ρ into the desired range. The proposed method is superior to the previously proposed RBSC-SubGen, which attempts to solve the problem before confirming its feasibility, taking random steps, and has unforeseeable running times and saturation issues.
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