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Optimal hedge ratio and hedging effectiveness of stock index futures: evidence from India

机译:股指期货的最佳套期保值比率和套期有效性:来自印度的证据

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In a free capital mobile world with increased volatility, the need for an optimal hedge ratio and its effectiveness is warranted to design a better hedging strategy with future contracts. This study analyses four competing time series econometric models with daily data on NSE Stock Index Futures and S&P CNX Nifty Index. The effectiveness of the optimal hedge ratios is examined through the mean returns and the average variance reduction between the hedged and the unhedged positions for 1-, 5-, 10- and 20-day horizons. The results clearly show that the time-varying hedge ratio derived from the multivariate GARCH model has higher mean return and higher average variance reduction across hedged and unhedged positions. Even though not outperforming the GARCH model, the simple OLS-based strategy performs well at shorter time horizons. The potential use of this multivariate GARCH model cannot be sublined because of its estimation complexities. However, from a cost of computation point of view, one can equally consider the simple OLS strategy that performs well at the shorter time horizons.
机译:在波动加剧的自由资本流动世界中,有必要确保最佳的套期保值比率及其有效性,以设计出更好的未来合约对冲策略。这项研究使用NSE股票指数期货和S&P CNX Nifty指数的每日数据分析了四个竞争性时间序列计量经济模型。最优对冲比率的有效性通过1天,5天,10天和20天的对冲和非对冲头寸之间的平均收益和平均方差减少来检验。结果清楚地表明,从多元GARCH模型得出的时变套期保值比率在套期保值和非套期保值头寸中均具有更高的平均收益率和更高的平均方差降低。即使不胜过GARCH模型,基于简单OLS的简单策略在较短的时间范围内也能很好地执行。由于估算的复杂性,无法对这种多元GARCH模型的潜在用途进行细分。但是,从计算成本的角度来看,人们可以同样考虑在较短的时间范围内表现良好的简单OLS策略。

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