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Estimation of cardinality constrained portfolio efficiency via segmented DEA

机译:通过分段DEA估计基数约束的投资组合效率

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HighlightsThe paper focuses on cardinality constrained portfolio performance evaluation.We propose a segmented DEA approach to approximate the portfolio efficiency.We design an algorithm for searching data segment points and prove the validation.The simulation results indicate that our approach is effective and practical.AbstractThe cardinality constrained portfolio selection problem arises due to the empirical findings that investors tend to hold a limited number of assets. Yet the lack of fast computational methods for frontier of cardinality constrained portfolio investments makes the performance evaluation of this problem a long-standing challenge. Classic Data Envelopment Analysis (DEA) models have been justified valid in evaluating and ranking portfolio performance. Unfortunately, when it comes to the cardinality constrained portfolio selection problem, the DEA models fail to approximate the portfolio efficiency (PE) since the real frontier is discontinuous and not concave. To solve this problem, we propose a segmented DEA approach based on data segment points. A searching algorithm is introduced to approach the real segment points and proved to be valid. In each segment, the frontier is continuous and concave; hence, classic DEA models can be applied to evaluate the PE. The simulation results further indicate that the segmented DEA approach proposed in this paper is effective and practical in evaluating the cardinality constrained portfolio performance.
机译: 突出显示 本文着重于基数约束的投资组合绩效评估。 我们提出了一种分段DEA方法来估算投资组合的效率。 我们设计了一种搜索算法数据段指向并证明验证。 仿真结果表明我们的方法是有效和实用的。 摘要 基数受限的投资组合选择问题的出现是由于经验发现,即投资者倾向于持有有限数量的资产。然而,由于缺乏用于基数约束投资组合前沿的快速计算方法,因此对该问题的绩效评估一直是一项长期挑战。经典数据包络分析(DEA)模型在评估和评估投资组合绩效方面是有效的。不幸的是,当涉及基数受限的投资组合选择问题时,DEA模型无法估算投资组合效率(PE),因为实际边界是不连续的且不是凹形的。为了解决这个问题,我们提出了一种基于数据分段点的分段DEA方法。提出了一种搜索算法来逼近真实的分割点并证明是有效的。在每个部分中,边界是连续且凹的;因此,经典的DEA模型可用于评估PE。仿真结果进一步表明,本文提出的分段DEA方法在评估基数约束的投资组合绩效方面是有效和实用的。

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