Article ID Journal Published Year Pages File Type
416126 Computational Statistics & Data Analysis 2009 10 Pages PDF
Abstract

The bootstrapped size and power properties of six long memory tests–the modified R/S, KPSS, V/S, GPH, Robinson’s Ĥ and the recently proposed Ŝk tests–are investigated. Even in samples of size 100, the moving block bootstrap controls the empirical size of the tests in the DGPs examined. The Ĥ test appears to be the most powerful. Moreover, compared with asymptotic tests, the bootstrap tests suffer little loss of power against fractionally integrated processes in samples with 250 or more observations. This is true both for distributions with heavy tails and with stochastic volatility.

Related Topics
Physical Sciences and Engineering Computer Science Computational Theory and Mathematics
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