Testing Structural Change in Partially Linear Models
We consider two tests of structural change for partially linear time-series models. The first tests for structural change in the parametric component, based on the cumulative sums of gradients from a single semiparametric regression. The second tests for structural change in the parametric and nonpa...
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sg-smu-ink.soe_research-12512015-12-10T07:49:55Z Testing Structural Change in Partially Linear Models SU, Liangjun WHITE, Halbert We consider two tests of structural change for partially linear time-series models. The first tests for structural change in the parametric component, based on the cumulative sums of gradients from a single semiparametric regression. The second tests for structural change in the parametric and nonparametric components simultaneously, based on the cumulative sums of weighted residuals from the same semiparametric regression. We derive the limiting distributions of both tests under the null hypothesis of no structural change and for sequences of local alternatives. We show that the tests are generally not asymptotically pivotal under the null but may be free of nuisance parameters asymptotically under further asymptotic stationarity conditions. Our tests thus complement the conventional instability tests for parametric models. To improve the finite-sample performance of our tests, we also propose a wild bootstrap version of our tests and justify its validity. Finally, we conduct a small set of Monte Carlo simulations to investigate the finite-sample properties of the tests. 2010-12-01T08:00:00Z text application/pdf https://ink.library.smu.edu.sg/soe_research/252 info:doi/10.1017/S0266466609990788 https://ink.library.smu.edu.sg/context/soe_research/article/1251/viewcontent/hw_12_03_09_testing_for_structural_change_in_partially_linear_models.pdf http://creativecommons.org/licenses/by-nc-nd/4.0/ Research Collection School Of Economics eng Institutional Knowledge at Singapore Management University Econometrics |
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We consider two tests of structural change for partially linear time-series models. The first tests for structural change in the parametric component, based on the cumulative sums of gradients from a single semiparametric regression. The second tests for structural change in the parametric and nonparametric components simultaneously, based on the cumulative sums of weighted residuals from the same semiparametric regression. We derive the limiting distributions of both tests under the null hypothesis of no structural change and for sequences of local alternatives. We show that the tests are generally not asymptotically pivotal under the null but may be free of nuisance parameters asymptotically under further asymptotic stationarity conditions. Our tests thus complement the conventional instability tests for parametric models. To improve the finite-sample performance of our tests, we also propose a wild bootstrap version of our tests and justify its validity. Finally, we conduct a small set of Monte Carlo simulations to investigate the finite-sample properties of the tests. |
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SU, Liangjun WHITE, Halbert |
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SU, Liangjun WHITE, Halbert |
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SU, Liangjun |
title |
Testing Structural Change in Partially Linear Models |
title_short |
Testing Structural Change in Partially Linear Models |
title_full |
Testing Structural Change in Partially Linear Models |
title_fullStr |
Testing Structural Change in Partially Linear Models |
title_full_unstemmed |
Testing Structural Change in Partially Linear Models |
title_sort |
testing structural change in partially linear models |
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Institutional Knowledge at Singapore Management University |
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2010 |
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https://ink.library.smu.edu.sg/soe_research/252 https://ink.library.smu.edu.sg/context/soe_research/article/1251/viewcontent/hw_12_03_09_testing_for_structural_change_in_partially_linear_models.pdf |
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