Doubly Multiplicative Error Models with Long– and Short–run Components

@article{Amendola2020DoublyME,
  title={Doubly Multiplicative Error Models with Long– and Short–run Components},
  author={Alessandra Amendola and Vincenzo Candila and Fabrizio Cipollini and Giampiero M. Gallo},
  journal={arXiv: Statistical Finance},
  year={2020}
}
We suggest the Doubly Multiplicative Error class of models (DMEM) for modeling and forecasting realized volatility, which combines two components accommodating low-, respectively, high-frequency features in the data. We derive the theoretical properties of the Maximum Likelihood and Generalized Method of Moments estimators. Two such models are then proposed, the Component-MEM, which uses daily data for both components, and the MEM-MIDAS, which exploits the logic of MIxed-DAta Sampling (MIDAS… 

Modelling Volatility Cycles: The (MF)^2 GARCH Model

We propose a multiplicative factor multi frequency component GARCH model which exploits the empirical fact that the daily standardized forecast errors of one-component GARCH models behave

Multiplicative Error Models: 20 years on

Multiplicative Error Models

Financial time series analysis has focused on data related to market trading activity. Next to the modeling of the conditional variance of returns within the GARCH family of models, recent attention

Two Are Better Than One: Volatility Forecasting Using Multiplicative Component GARCH-MIDAS Models

We examine the statistical properties of multiplicative GARCH models. First, we show that in multiplicative models, returns have higher kurtosis and squared returns have a more persistent

A Simple Approximate Long-Memory Model of Realized Volatility

Simulation results show that the HAR-RV model successfully achieves the purpose of reproducing the main empirical features of financial returns in a very tractable and parsimonious way and empirical results show remarkably good forecasting performance.

Forecasting realized volatility with changing average levels

A Multiple Indicators Model for Volatility Using Intra-Daily Data

Many ways exist to measure and model financial asset volatility. In principle, as the frequency of the data increases, the quality of forecasts should improve. Yet, there is no consensus about a

Modelling Conditional and Unconditional Heteroskedasticity with Smoothly Time-Varying Structure

In this paper, we propose two parametric alternatives to the standard GARCH model. They allow the conditional variance to have a smooth time-varying structure of either additive or multiplicative

Predicting Volatility: Getting the Most Out of Return Data Sampled at Different Frequencies

We consider various MIDAS (Mixed Data Sampling) regression models to predict volatility. The models differ in the specification of regressors (squared returns, absolute returns, realized volatility,

Asymptotic Theory for the QMLE in GARCH-X Models With Stationary and Nonstationary Covariates

This article investigates the asymptotic properties of the Gaussian quasi-maximum-likelihood estimators (QMLE’s) of the GARCH model augmented by including an additional explanatory variable—the

MIDAS Regressions: Further Results and New Directions

We explore mixed data sampling (henceforth MIDAS) regression models. The regressions involve time series data sampled at different frequencies. Volatility and related processes are our prime focus,

New Frontiers for Arch Models

In the 20 years following the publication of the ARCH model, there has been a vast quantity of research uncovering the properties of competing volatility models. Wide-ranging applications to