根据 Beta 系数评估设计金融工具组合的特点

D. Vlasov, A. Sinchukov
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引用次数: 0

摘要

这篇文章的重点是基于系数的经典投资组合理论发展的变体。文章分析了贝塔系数在金融决策中的作用,并以线性规划问题的形式提出了一个以金融工具的价格份额为变量的投资组合优化方案。特别关注投资组合理论的数学方法。这些方法包括统计分析,以评估各种金融工具的预期盈利能力和系数,以及优化方法,以确定投资组合的盈利特征和风险特征之间的最佳平衡。由于对投资组合的贝塔系数值有多种选择,在考虑到投资目标、风险水平和预期收益率的情况下,设计最佳投资组合的基本可能性得到了证明。根据在投资组合中纳入高系数值的金融工具、在投资组合中纳入低系数值的金融工具和在投资组合中纳入平均系数值的金融工具,制定了三种投资策略。根据真实的财务数据,展示了选择上述每种策略所产生的财务结果差异。从方法论的角度来看,文章的材料有助于改进与金融决策定量论证有关的数学学科内容。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Features of Designing a Portfolio of Financial Instruments Based on the Evaluation of Beta-Coefficients
The article focuses on a variant of the development of the classical portfolio theory based on coefficients. The role of beta coefficients in financial decisionmaking is analyzed, and a portfolio optimization option is presented in the form of a linear programming problem with respect to the price shares of financial instruments acting as variables. Special attention is paid to the mathematical approaches underlying portfolio theory. Such approaches include statistical analysis to assess the expected profitability and coefficients of various financial instruments, as well as optimization methods to determine the optimal balance between the profitable and risky characteristics of the portfolio. Due to the choice of various options for the value of the beta coefficient of the portfolio, the fundamental possibility of designing optimal portfolios taking into account investment goals, risk level and desired profitability is demonstrated. Three investment strategies have been formulated based on the inclusion in the portfolio of financial instruments with high coefficient values; inclusion in the portfolio of financial instruments with low coefficient values and inclusion in the portfolio of financial instruments with average coefficient values. Based on real financial data, the differences in financial results resulting from the choice of each of these strategies are demonstrated. From a methodological point of view, the material of the article can be useful for improving the content of mathematical disciplines related to the quantitative justification of financial decisions.
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