Unit Root Tests for Autoregressive Moving Average Processes Based on M-estimators |
Shin, Dong-Wan
(Department of Statistics, Ewha Womans University)
Lee, Oesook (Department of Statistics, Ewha Womans University) |
1 |
Maximum likelihood type setimation for nearly nonstationary autoregressive time series
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DOI ScienceOn |
2 |
Heteroskedasticity and autocorrelation consistent covariance matrix estimation
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DOI ScienceOn |
3 |
Testing for unit roots in autoregressive moving average models: an instrumental Variable approach
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DOI ScienceOn |
4 |
Unit roots test for time series data with a linear time trend
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DOI ScienceOn |
5 |
Robustness in time series and estimating ARMA models
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DOI |
6 |
Normal tests for unit root tests in autoregressiv processes with infinite variances or finite variances
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DOI ScienceOn |
7 |
Tests for unit roots: A Monte Carlo investigation
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DOI ScienceOn |
8 |
M-estimation for regressions with intergrated regressors and ARMA errors
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9 |
Some tests for unit roots in autoregressive-integrated-moving average models with deterministic trends
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DOI ScienceOn |
10 |
Time series regression with a unit root
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DOI ScienceOn |
11 |
Asymptotic theory of LAD estimation in a unit root process with finite variance errors
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DOI |
12 |
Hypothesis testing in ARIMA(p,1,q) models
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DOI ScienceOn |
13 |
Unit root tests based on adaptive maximum likelihood estimation
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14 |
Results on estimation and testing for unit root in the nonstationary autoregressive moving-average model
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DOI |
15 |
Modeling asset returns with alternative stable distributions
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DOI |
16 |
Distribution of the estimators for autoregressive time series with a unit root
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DOI ScienceOn |
17 |
An Outlier robust unit root test with an application to the extneded Nelson-Plosser data
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DOI |
18 |
Unit root tests based on unconditional maximum likelihood estimation for the autoregressive moving average
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DOI ScienceOn |
19 |
Unit root tests based on M-estimators
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DOI ScienceOn |
20 |
The behavior of stock market prices
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DOI ScienceOn |
21 |
Limit theory for autoregressiv-parameter estimates in an infinite-variance random walk
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DOI |