Impulse Response Functions for Self-Exciting Nonlinear Models Article Swipe
YOU?
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· 2023
· Open Access
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· DOI: https://doi.org/10.3386/w31709
We calculate impulse response functions from regime-switching models where the driving variable can respond to the shock.Two methods used to estimate the impulse responses in these models are generalized impulse response functions and local projections.Local projections depend on the observed switches in the data, while generalized impulse response functions rely on correctly specifying regime process.Using Monte Carlos with different misspecifications, we determine under what conditions either method is preferred.We then extend model-average impulse responses to this nonlinear environment and show that they generally perform better than either generalized impulse response functions and local projections.Finally, we apply these findings to the empirical estimation of regime-dependent fiscal multipliers and find multipliers less than one and generally small differences across different states of slack.
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- report
- Language
- en
- Landing Page
- http://doi.org/10.3386/w31709
- https://doi.org/10.3386/w31709
- OA Status
- gold
- References
- 48
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- OpenAlex ID
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https://openalex.org/W4387026568Canonical identifier for this work in OpenAlex
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https://doi.org/10.3386/w31709Digital Object Identifier
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Impulse Response Functions for Self-Exciting Nonlinear ModelsWork title
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reportOpenAlex work type
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enPrimary language
- Publication year
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2023Year of publication
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2023-09-01Full publication date if available
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Neville Francis, Michael T. Owyang, Daniel SoquesList of authors in order
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https://doi.org/10.3386/w31709Publisher landing page
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https://doi.org/10.3386/w31709Direct link to full text PDF
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YesWhether a free full text is available
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goldOpen access status per OpenAlex
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https://doi.org/10.3386/w31709Direct OA link when available
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Impulse (physics), Nonlinear system, Impulse response, Physics, Computer science, Mathematics, Classical mechanics, Mathematical analysis, Quantum mechanicsTop concepts (fields/topics) attached by OpenAlex
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0Total citation count in OpenAlex
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