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Approximation Issues of Combinatorial Optimization Problems Induced by Optimal Piecewise-Linear Learning Procedures

机译:最优分段线性学习过程引起的组合优化问题的逼近问题

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摘要

The known empirical risk minimization (ERM) method, which is used to construct learning procedures, is closely related to a number of combinatorial optimization problems that are hard to solve in the majority of cases. The properties of one of such problem, namely the Minimum Affine Separating Committee problem, which arises at learning stage in the category of piecewise-linear recognition algorithms, are inves tigated in this paper. New results in the field of computational complexity and approximability of the problem and its subcategories are discussed.
机译:用于构造学习程序的已知经验风险最小化(ERM)方法与许多在大多数情况下都难以解决的组合优化问题密切相关。本文研究了其中一个问题的性质,即最小仿射分离委员会问题,该问题在学习阶段出现在分段线性识别算法的类别中。讨论了该问题及其子类别在计算复杂性和可逼近性方面的新结果。

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