Time series analysis of volatility in the petroleum pricing markets: the persistence, asymmetry and jumps in the returns series

被引:0
|
作者
Olubusoye, Olusanya E. [1 ]
Yaya, OlaOluwa S. [1 ]
机构
[1] Univ Ibadan, Dept Stat, Ibadan 23402, Nigeria
关键词
D O I
暂无
中图分类号
F [经济];
学科分类号
02 ;
摘要
The petroleum energy market is becoming more volatile owing to recent fluctuations in oil price, which in the long run affects the pricing and volatility persistence levels of other petroleum products. Apart from the symmetry and asymmetry that are known with volatility series, jumps have recently been identified, while the symmetric and asymmetric models failed in predicting the jump components in the financial series. The historical prices of crude oil and its distilled constituents possess occasional jumps as a result of global political or economic constraints. We applied both fractional persistence and volatility modelling frameworks in studying the volatility persistence in crude oil and petroleum products prices. We chose among symmetric, asymmetric and jumps volatility models. Results indicated that prices of crude oil and gasoline were less persistent when compared with volatility series of other petroleum products. The newly proposed jump volatility model variants outperformed other existing volatility models in predicting the volatility in the prices of crude oil, heating oil and diesel. The exception was the Asymmetric Power ARCH (APARCH) model, which emerged best in predicting the prices of gasoline, kerosene and propane prices; but GAS variants were still ranked second and third competing models in predicting the volatility in gasoline and kerosene prices. Using wrongly specified model for predicting the volatility in petroleum pricing can misinform oil markets, thereby generating intense conditional oil market volatility that is capable of distorting the price of oil and macroeconomic stability of the entire globe.
引用
收藏
页码:235 / 262
页数:28
相关论文
共 50 条
  • [21] PETROLEUM DECLINE ANALYSIS USING TIME-SERIES
    MUELLER, RK
    EGGERT, DJ
    SWANSON, HS
    ENERGY ECONOMICS, 1981, 3 (04) : 256 - 267
  • [22] New results on gain-loss asymmetry for stock markets time series
    Grudziecki, M.
    Gnatowska, E.
    Karpio, K.
    Orlowski, A.
    Zaluska-Kotur, M.
    ACTA PHYSICA POLONICA A, 2008, 114 (03) : 569 - 574
  • [23] Time-varying asymmetry and tail thickness in long series of daily financial returns
    Mazur, Blazej
    Pipien, Mateusz
    STUDIES IN NONLINEAR DYNAMICS AND ECONOMETRICS, 2018, 22 (05):
  • [24] Persistence in a stationary time series
    Majumdar, SN
    Dhar, D
    PHYSICAL REVIEW E, 2001, 64 (04): : 8
  • [25] Directionality and Volatility in Electroencephalogram Time Series
    Mansor, Mahayaudin M.
    Green, David A.
    Metcalfe, Andrew V.
    INNOVATIONS THROUGH MATHEMATICAL AND STATISTICAL RESEARCH: PROCEEDINGS OF THE 2ND INTERNATIONAL CONFERENCE ON MATHEMATICAL SCIENCES AND STATISTICS (ICMSS2016), 2016, 1739
  • [26] Volatility modeling of rainfall time series
    Fadhilah Yusof
    Ibrahim Lawal Kane
    Theoretical and Applied Climatology, 2013, 113 : 247 - 258
  • [27] Modeling volatility in political time series
    Maestas, C
    Preuhs, RR
    ELECTORAL STUDIES, 2000, 19 (01) : 95 - 110
  • [28] THE BIAS IN TIME SERIES VOLATILITY FORECASTS
    Ederington, Louis H.
    Guan, Wei
    JOURNAL OF FUTURES MARKETS, 2010, 30 (04) : 305 - 323
  • [29] Volatility spillover in regional emerging stock markets - A structural time-series approach
    Al-Deehani, Talla
    Moosa, Imad A.
    EMERGING MARKETS FINANCE AND TRADE, 2006, 42 (04) : 78 - 89
  • [30] Volatility of linear and nonlinear time series
    Kalisky, T
    Ashkenazy, Y
    Havlin, S
    PHYSICAL REVIEW E, 2005, 72 (01):