[1] Altun, E.: Two-sided Lindley distribution with inference and applications. J. Indian. Soc. Prob. Stat. 20, 255–279(2019) [2] Asai, M., Chang, C.L., McAleer, M.: Realized stochastic volatility with general asymmetry and long memory. J. Econom. 199, 202–212(2017) [3] Asai, M., Chang, C.L., McAleer, M.: Realized matrix-exponential stochastic volatility with asymmetry, long memory and higher-moment spillovers. J. Econom. 227, 285–304(2022) [4] Bekaert, G., Engstrom, E., Ermolov, A.: Bad environments, good environments: a non-Gaussian asymmetric volatility model. J. Econom. 186, 258–275(2015) [5] Berkowitz, J.: Testing density forecasts, with applications to risk management. J. Bus. Econ. Stat. 19, 465–474(2001) [6] Bollerslev, T.: Generalized autoregressive conditional heteroskedasticity. J. Econom. 31, 307–327(1986) [7] Bollerslev, T., Patton, A.J., Quaedvlieg, R.: Multivariate leverage effects and realized semicovariance GARCH models. J. Econom. 217, 411–430(2020) [8] Cai, G.H., Wu, Z.M., Peng, L.: Forecasting volatility with outliers in realized GARCH models. J. Forecast. 40, 667–685(2021) [9] Christoffersen, P.F.: Evaluating interval forecasts. Int. Econ. Rev. 39, 841–862(1998) [10] Diebold, F.X., Lunde, A.: Comparing predictive accuracy. J. Bus. Econ. Stat. 13, 253–263(1995) [11] Ding, Y.D.: A simple joint model for returns, volatility and volatility of volatility. J. Econom. 232, 521–541(2023) [12] Ding, Z., Granger, C.W.J., Engle, R.F.: A long memory property of stock market returns and a new model. J. Empir. Finance 1, 83–106(1993) [13] Fiszeder, P., Faldzinski, M., Molnár, P.: Range-based DCC models for covariance and value-at-risk forecasting. J. Empir. Finance 54, 58–76(2019) [14] Ghysels, E., Harvey, A.C., Renault, E.: 5 Stochastic volatility. Handb. Stat. 14, 119–191(1996) [15] Glosten, L.R., Jagannathan, R., Runkle, D.E.: On the relation between the expected value and the volatility of the nominal excess return on stocks. J. Finance 48, 1779–1801(1993) [16] Hansen, P.R., Huang, Z.: Exponential GARCH modeling with realized measures of volatility. J. Bus. Econ. Stat. 34, 267–287(2016) [17] Hansen, P.R., Huang, Z., Shek, H.H.: Realized GARCH: a joint model for returns and realized measures of volatility. J. Appl. Econom. 27, 877–906(2012) [18] Hansen, P.R., Lunde, A.: A forecast comparison of volatility models: Does anything beat a GARCH (1,1)? J. Appl. Econom. 20, 873–889(2005) [19] Hansen, P.R., Lunde, A., Nason, J.M.: The model confidence set. Econometrica 79, 453–497(2011) [20] Kupiec, P.H.: Techniques for verifying the accuracy of risk measurement models. J. Deriv. 3, 73–84(1995) [21] Lee, H.T., Lee, C.C.: A regime-switching real-time copula GARCH model for optimal futures hedging. Int. Rev. Financ. Anal. 84, 102395(2022) [22] Li, C.W., Li, W.K.: On a double-threshold autoregressive heteroscedastic time series model. J. Appl. Econom. 11, 253–274(1996) [23] Louzis, D.P., Xanthopoulos-Sisinis, S., Refenes, A.P.: Realized volatility models and alternative valueat-risk prediction strategies. Econ. Model. 40, 101–116(2014) [24] Matheson, J.E., Winkler, R.L.: Scoring rules for continuous probability distributions. Manag. Sci. 22, 1087–1096(1976) [25] Nelson, D.B.: Conditional heteroskedasticity in asset returns: a new approach. Econometrica 59, 347–370(1991) [26] Pan, J., Wang, H., Tong, H.: Estimation and tests for power-transformed and threshold GARCH models. J. Econom. 142, 352–378(2008) [27] Sarma, M., Thomas, S., Shah, A.: Selection of value-at-risk models. J. Forecast. 22, 337–358(2003) [28] Shephard, N., Sheppard, K.: Realising the future: forecasting with high-frequency-based volatility (HEAVY) models. J. Appl. Econom. 25, 197–231(2010) [29] So, M.K.P., Li, W.K., Lam, K.: A threshold stochastic volatility model. J. Forecast. 21, 473–500(2002) [30] Shirota, S., Hizu, T., Omori, Y.: Realized stochastic volatility with leverage and long memory. Comput. Stat. Data Anal. 76, 618–641(2014) [31] Smetanina, E.: Real-time GARCH. J. Financ. Econom. 15, 561–601(2017) [32] Smetanina, E., Wu, W.B.: Asymptotic theory for QMLE for the real-time GARCH (1,1) model. J. Time. Ser. Anal. 42, 752–776(2021) [33] Takahashi, M., Watanabe, T., Omori, Y.: Volatility and quantile forecasts by realized stochastic volatility models with generalized hyperbolic distribution. Int. J. Forecast. 32, 437–457(2016) [34] Wu, X., Zhao, A., Cheng, T.: A real-time GARCH-MIDAS model. Finance Res. Lett. 56, 104103(2023) [35] Yu, J.: On leverage in a stochastic volatility model. J. Econom. 127, 165–178(2005) |