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首页> 外文期刊>Applied stochastic models in business and industry >An algorithm to solve a quantile optimization problem with loss function having a separable structure, and its application to an aerospace problem
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An algorithm to solve a quantile optimization problem with loss function having a separable structure, and its application to an aerospace problem

机译:一种具有可分离结构的损失函数的分位数优化问题的求解算法及其在航空航天问题中的应用

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摘要

Abstract A quantile minimization problem with loss function having separable structure is considered. The distribution of the random parameters is assumed to be normal. To solve the problem, the confidence method and the sample average approximation method are used. Thus, the problem is reduced to a combinatorial one, which is solved by using the variable neighborhood search. The suggested algorithm is applied to optimization of runway area. Parameters of the runway are selected to minimize the area taking into account random wind speed.
机译:摘要 考虑了具有可分离结构的损失函数的分位数最小化问题。假设随机参数的分布是正态的。为了解决该问题,采用了置信法和样本平均近似法。因此,该问题被简化为组合问题,该问题通过使用变量邻域搜索来解决。该算法适用于跑道面积优化。选择跑道的参数以最小化面积,同时考虑到随机风速。

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