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Optimal delta hedging for options

机译:期权的最佳三角套期保值

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As has been pointed out by a number of researchers, the normally calculated delta does not minimize the variance of changes in the value of a trader's position. This is because there is a non-zero correlation between movements in the price of the underlying asset and movements in the asset's volatility. The minimum variance delta takes account of both price changes and the expected change in volatility conditional on a price change. This paper determines empirically a model for the minimum variance delta. We test the model using data on options on the S&P 500 and show that it is an improvement over stochastic volatility models, even when the latter are calibrated afresh each day for each option maturity. We also present results for options on the S&P 100, the Dow Jones, individual stocks, and commodity and interest-rate ETFs. (C) 2017 The Authors. Published by Elsevier B.V.
机译:正如许多研究人员所指出的那样,通常计算出的增量并不能最小化交易者头寸价值变化的方差。这是因为基础资产的价格变动与资产波动性之间存在非零相关性。最小方差增量考虑了价格变化和以价格变化为条件的波动率的预期变化。本文根据经验确定最小方差增量的模型。我们使用标准普尔500期权的数据测试了该模型,结果表明,即使每天针对每个期权到期日都对随机波动率模型进行了校准,它也比随机波动率模型有所改进。我们还介绍了标准普尔100指数,道琼斯指数,个人股票以及商品和利率ETF的期权结果。 (C)2017作者。由Elsevier B.V.发布

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