theoretical results and to demonstrate the robustness of the least absolute deviation estimation. [3/3 of https://t.co/aSPXcRcs2k]
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ordinary least squares estimators developed by Andrews and Guggenberger (2008) in the case $\gamma=0$ or Chan and Wei (1987) and Phillips (1987) in the case $\gamma\ne 0$. Simulation experiments are conducted to confirm the [2/3 of https://t.co/aSPXcRcs2k]
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We establish the asymptotic theory of least absolute deviation estimators for AR(1) processes with autoregressive parameter satisfying $n(\rho_n-1)\to\gamma$ for some fixed $\gamma$ as $n\to\infty$, which is parallel to the results of [1/3 of https://t.co/
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Nannan Ma, Hailin Sang, Guangyu Yang: Least absolute deviation estimation for AR(1) processes with roots close to unity https://t.co/IkUhCBNuj5 https://t.co/svZkgkX7iq