利用期权和期货分析农产品价格的风险

J. Karabegović
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引用次数: 0

摘要

商品价格的变化和波动对价值链参与者产生不同的影响,取决于他们在价值链中的位置。农产品的价格受到一系列不同因素的影响。它们受季节、天气冲击、供需力量、家庭收入、消费者口味和偏好的影响。从最近的历史来看,2008年金融危机期间出现了高价格波动。许多对冲价格风险的方法之一是使用金融衍生品。本文以玉米和大豆期货期权为研究对象,探讨波动性建模方法。对布莱克斯科尔斯隐含波动率进行建模的方法。基于2005年以来的历史期货数据,我们将使用ARCH家族中最简单的方法GARCH(1,1)方法对波动率进行建模。隐含波动率是通过求解布莱克-斯科尔斯模型推导出来的,只是这次寻找的是西格玛。本文的唯一目的是检验这两种方法中哪一种具有更好的预测能力。利用预测回归模型进行模型比较。回归模型表明,很难评估哪种模型具有更准确的预测能力。在这两种情况下,两种型号的调整后R2都相对较低。然而,GARCH(1,1)模型对该指标的值略高。即使GARCH(1,1)模型具有较好的性能,但由于调整后的R2值相对较低,无法得出关于模型性能的稳定结论。资产(船体,2008)。期权是以合约的形式在期权出售者和期权持有人之间进行交易的金融工具,它提供了价格和价格
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Risk Exposition of Prices in Agricultural Commodities Using Options and Futures
Changes and fluctuations in commodity prices exert different effects on value chain participants, depending on the position they have in the chain. Agricultural commodities are exposed to a set of different factors influencing the prices of the commodities. They are influenced by the season, weather shocks, demand and supply forces, household income, tastes and preferences of the consumers. Observing the most recent history, high price fluctuations have been observed during the financial crisis in 2008. One out of many approaches for hedging the price risk is the usage of financial derivatives. This study will be concerned with the volatility modelling methods with the help of futures and options for corn and soya. Methods used for modelling the volatility a Black Scholes Implied Volatility. The simplest method in ARCH family, namely the GARCH (1,1) method will be used for modelling volatility based on the historical futures data dating back to 2005. The implied volatility is derived solving back the Black – Scholes Model, only this time looking for sigma. The sole purpose of the thesis is to examine which of the two methods has a better predictive power. Model comparison is done with the help of forecast regression models. The regression models have shown the difficulty in assessing which model has more accurate predictive power. The Adjusted R2 for both models in both cases is relatively low. However, the GARCH (1,1) model has slightly higher values for this indicator. Even the GARCH (1,1) model h a better performance, due to the relatively low adjusted R2 values, no stable conclusion regarding the model performance can be derived. assets(Hull, 2008). Options are financial instruments in the form of a contract that are traded between the writer of an option and an option holder, and it provides the re GARCH and
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