POWER FUNCTIONS AND ENVELOPES FOR UNIT ROOT TESTS

B-Tier
Journal: Econometric Theory
Year: 2003
Volume: 19
Issue: 2
Pages: 240-253

Authors (2)

Juhl, Ted (not in RePEc) Xiao, Zhijie (Boston College)

Score contribution per author:

1.005 = (α=2.01 / 2 authors) × 1.0x B-tier

α: calibrated so average coauthorship-adjusted count equals average raw count

Abstract

This paper studies power functions and envelopes for covariate augmented unit root tests. The power functions are calculated by integrating the characteristic function, allowing accurate evaluation of the power envelope and the power functions. Using the power functions, we study the selection among point optimal invariant unit root tests. An “optimal” point optimal test is proposed based on minimizing the integrated power difference. We find that when there are covariate effects, optimal tests use a local alternative where the power envelope has an approximate value of 0.75.We thank Pentti Saikkonen and two referees for helpful comments.

Technical Details

RePEc Handle
repec:cup:etheor:v:19:y:2003:i:02:p:240-253_19
Journal Field
Econometrics
Author Count
2
Added to Database
2026-01-29