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Modeling the volatility of realized volatility to improve volatility forecasts in electricity markets

机译:对已实现的波动率进行建模以改善电力市场中的波动率预测

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摘要

We use high-frequency spot prices from the Australian New South Wales (NSW) electricity market to calculate the non-parametric realized volatility as well as identify price jumps. We show that the residuals of the heterogeneous autoregressive (HAR) models of realized volatility still exhibit volatility clustering. Therefore, we extend the HAR models by characterizing such time-varying volatility of realized volatility through three GARCH-type models: the GARCH model, the long-memory FIGARCH model, and the asymmetric EGARCH model. Furthermore, we augment the above HAR-GARCH-type models to capture the inverse leverage effect and to exploit the errors in realized volatility estimators. The resulting models are referred to as the HARQ-L-GARCH-type models. They each have better in-sample fit than the corresponding HAR-GARCH-type models, whose in-sample fit are much better than the benchmark HAR models. More importantly, Diebold-Mariano tests on out-of-sample forecasts reinforce our extensions, as the forecast accuracy of the HAR-GARCH-type models significantly outperforms that of the benchmark HAR models under six conventional criteria, and the forecast accuracy of the HARQ-L-GARCH-type models is even higher. Finally, the model confidence set tests indicate that, 1) modeling the residual variance with the GARCH structure and the FIGARCH structure can more effectively improve the out-of-sample forecasting performance of the HAR models. 2) Incorporating jumps in the HAR structure improves the out-of sample forecasting performance. 3) The HARQ-L-CJ-GARCH model is superior for predicting volatility in the NSW electricity market. (C) 2018 Elsevier B.V. All rights reserved.
机译:我们使用澳大利亚新南威尔士州(NSW)电力市场的高频现货价格来计算非参数实现的波动率,并确定价格跳升。我们显示,已实现波动率的异质自回归(HAR)模型的残差仍显示波动率聚类。因此,我们通过三种GARCH类型模型(即GARCH模型,长内存FIGARCH模型和非对称EGARCH模型)来表征已实现波动率的时变波动率,从而扩展了HAR模型。此外,我们增强了以上HAR-GARCH类型的模型,以捕获反向杠杆效应并利用已实现的波动率估计量中的误差。所得模型称为HARQ-L-GARCH型模型。它们每个都比相应的HAR-GARCH型模型具有更好的样本内拟合,后者的样本内拟合比基准HAR模型好得多。更重要的是,Diebold-Mariano对样本外预测的测试加强了我们的扩展性,因为在六个常规条件下,HAR-GARCH类型的模型的预测准确性明显优于基准HAR模型的预测准确性,以及HARQ的预测准确性-L-GARCH类型的模型甚至更高。最后,模型置信度测试表明:1)用GARCH结构和FIGARCH结构对残差进行建模可以更有效地提高HAR模型的样本外预测性能。 2)将跳跃合并到HAR结构中可以改善样本外预测性能。 3)HARQ-L-CJ-GARCH模型在预测新南威尔士州电力市场的波动性方面表现出色。 (C)2018 Elsevier B.V.保留所有权利。

著录项

  • 来源
    《Energy economics》 |2018年第8期|767-776|共10页
  • 作者单位
  • 收录信息 美国《科学引文索引》(SCI);美国《工程索引》(EI);
  • 原文格式 PDF
  • 正文语种 eng
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