运用极值理论预测联邦基金利率

Q3 Mathematics Stochastics and Quality Control Pub Date : 2020-05-12 DOI:10.1515/eqc-2020-0003
Ashim Kumar Dey, K. Das
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引用次数: 2

摘要

摘要极值理论(EVT)用于评估由自然灾害或社会经济部门的不利情况引起的极端事件的风险。该理论可以用来研究罕见事件的频率,并建立一个预测模型,以便人们可以尝试预测未来极端事件的频率,如金融崩溃和这种崩溃的损害程度。尽管已经使用了许多统计技术来分析美联储确定联邦基金利率水平的方式,但还没有已知的研究使用EVT来分析和预测极端基金利率。在本研究中,分析了1954-2019年美国联邦基金利率,这是金融界最公开和最重要的经济指标之一。本研究的贡献在于:(1)为标准化的联邦基金利率数据提供了一个合适的模型;(2)比较两种可能模型的参数估计方法;(3)利用收益期的概念,预测未来联邦基金利率的最大经济收益率;(4)通过仿真研究来考察估计参数的偏差。采用模拟数据和真实金融数据进行了研究,结果满足了应用的有效性。
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Predicting Federal Funds Rate Using Extreme Value Theory
Abstract The extreme value theory (EVT) is used to assess the risk of extreme events caused by natural calamities or untoward circumstances in the social and economic sectors. The theory can be used to study the frequency of rare events and to build up a predictive model so that one can attempt to forecast the frequency of such future extreme events such as a financial collapse and the amount of damage from such a collapse. Even though many statistical techniques have been used to analyze the manner in which the Federal Reserve determines the level of the Federal Fund Rates, no known study has used EVT to analyze and predict the extreme fund rates. In this study, the US Federal Funds Rate, one of the most publicized and important economic indicators in the financial world, from 1954–2019 has been analyzed. The contributions of this study are: (1) to provide an appropriate model for the normalized Federal Funds Rate data; (2) to compare several estimation techniques in estimating parameters for two possible models; (3) to predict the maximum economic return rate from a Federal Funds Rate in the future by using the concept of the return period; and (4) to investigate the bias of estimated parameters applying a simulation study. Simulated data and real financial data are used for the study, and the outcome satisfies the efficiency of its application.
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来源期刊
Stochastics and Quality Control
Stochastics and Quality Control Mathematics-Discrete Mathematics and Combinatorics
CiteScore
1.10
自引率
0.00%
发文量
12
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