Fractional cointegration;
Monte Carlo simulation;
Whittle estimation;
Frequency domain analysis;
LOCAL WHITTLE ESTIMATION;
GAUSSIAN SEMIPARAMETRIC ESTIMATION;
BAND LEAST-SQUARES;
COMMON PERSISTENCE;
TIME-SERIES;
NONSTATIONARY;
REGRESSION;
INFERENCE;
INFORMATION;
MODEL;
D O I:
10.1007/s10614-015-9531-6
中图分类号:
F [经济];
学科分类号:
02 ;
摘要:
Estimation methods of bivariate fractional cointegration models are numerous and have in most cases non-equivalent asymptotic and finite sample properties, implying difficulties in determining an optimal estimation strategy. This paper addresses this issue by means of simulations and provides useful guidance to practitioners. Our Monte Carlo study reveals the superiority of techniques that estimate jointly all parameters of interest, over those operating in two steps. To illustrate the empirical relevance of our results, we propose a co-persistence analysis of two stock market realized volatility series.