杠杆资源配置的结构性对冲

Nicholas Johnson, A. Banerjee
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引用次数: 3

摘要

用于计算在线资源分配(ORA)问题解决方案的数据挖掘算法侧重于对当前拥有的资源进行预算,例如,用手头的现金投资股票市场或将当前员工分配给项目。在某些情况下,可以利用借来的资源,从而更有效、更廉价地完成任务。此外,可以使用各种相反的分配类型或头寸来对冲分配,以减轻外部变化带来的风险。在本文中,我们提出了一个带有杠杆的对冲在线资源分配的公式,并提出了一个有效的数据挖掘算法(SHERAL)。我们把这个问题作为一个有约束的在线凸优化问题。我们公式的关键新颖组成部分是(1)一般杠杆和反对配置头寸的损失函数和(2)在结构依赖的配置头寸之间对冲以控制风险的惩罚函数。我们在投资组合选择的背景下实例化了这个问题,并通过在五个数据集上与现有算法和几种变体进行比较的广泛实验来评估该公式的有效性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Structured Hedging for Resource Allocations with Leverage
Data mining algorithms for computing solutions to online resource allocation (ORA) problems have focused on budgeting resources currently in possession, e.g., investing in the stock market with cash on hand or assigning current employees to projects. In several settings, one can leverage borrowed resources with which tasks can be accomplished more efficiently and cheaply. Additionally, a variety of opposing allocation types or positions may be available with which one can hedge the allocation to alleviate risk from external changes. In this paper, we present a formulation for hedging online resource allocations with leverage and propose an efficient data mining algorithm (SHERAL). We pose the problem as a constrained online convex optimization problem. The key novel components of our formulation are (1) a loss function for general leveraging and opposing allocation positions and (2) a penalty function which hedges between structurally dependent allocation positions to control risk. We instantiate the problem in the context of portfolio selection and evaluate the effectiveness of the formulation through extensive experiments on five datasets in comparison with existing algorithms and several variants.
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