将承保比率的方差最小化作为优化布伦特期货合约汇率风险的一种方法

Q3 Mathematics
Mustapha Bouchekourte, Sara Rhouas, Norelislam El Hami
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引用次数: 1

摘要

衍生品市场表明,它们的结构总是以价格剧烈波动的时期为特征。无论期货合约的标的资产是什么,无论是商品、利率、汇率、股票、股票市场指数等,都是如此。通过锁定未来价格,这些市场的主要目标是限制运营商面临的风险。本文提出了一种优化期货合约覆盖率的新方法,以最大限度地减少价格差异,从而应用这种新技术来降低2010年1月至2020年12月期间布伦特原油价格波动的相关风险。Ederington's(1979)的方差最小化模型是第一个也是使用最广泛的覆盖模型,也是该领域文献中占主导地位的覆盖模型,它有助于找到最优的覆盖率,也是我们在MATLAB中粒子分析优化算法中的目标函数,我们将通过统计分析更好地解释我们的结果,最后我们将评估覆盖模型的有效性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Minimizing the variance of the coverage ratio as an approach to optimize the exchange rate risk of Brent futures contracts
Derivatives markets show that their structure is always characterized by periods of strong price fluctuations. This is true regardless of the underlying asset of the futures contracts considered, whether they are commodities, interest rates, exchange rates, shares, stock market indices, etc. By locking in future prices, the primary objective of these markets is to limit the risks faced by operators. This article proposes a new method of optimizing the coverage ratio by futures contracts to minimize price variance and thus apply this new technique to reduce the risk associated with Brent price volatility for the period from January 2010 to December 2020. The variance minimization model of Ederington's (1979) is the first and most widely used coverage model and the one that dominates the literature on this area which helps to find the optimal coverage ratio, and is also the objective function in our particle assay optimization algorithm in MATLAB and we will better interpret our results with statistical analysis and lastly, we will evaluate the effectiveness of the coverage model.
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来源期刊
CiteScore
2.00
自引率
0.00%
发文量
19
审稿时长
16 weeks
期刊介绍: The International Journal for Simulation and Multidisciplinary Design Optimization is a peer-reviewed journal covering all aspects related to the simulation and multidisciplinary design optimization. It is devoted to publish original work related to advanced design methodologies, theoretical approaches, contemporary computers and their applications to different fields such as engineering software/hardware developments, science, computing techniques, aerospace, automobile, aeronautic, business, management, manufacturing,... etc. Front-edge research topics related to topology optimization, composite material design, numerical simulation of manufacturing process, advanced optimization algorithms, industrial applications of optimization methods are highly suggested. The scope includes, but is not limited to original research contributions, reviews in the following topics: Parameter identification & Surface Response (all aspects of characterization and modeling of materials and structural behaviors, Artificial Neural Network, Parametric Programming, approximation methods,…etc.) Optimization Strategies (optimization methods that involve heuristic or Mathematics approaches, Control Theory, Linear & Nonlinear Programming, Stochastic Programming, Discrete & Dynamic Programming, Operational Research, Algorithms in Optimization based on nature behaviors,….etc.) Structural Optimization (sizing, shape and topology optimizations with or without external constraints for materials and structures) Dynamic and Vibration (cover modelling and simulation for dynamic and vibration analysis, shape and topology optimizations with or without external constraints for materials and structures) Industrial Applications (Applications Related to Optimization, Modelling for Engineering applications are very welcome. Authors should underline the technological, numerical or integration of the mentioned scopes.).
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