Multistate Intensity Model with AR-GARCH Random Effect for Corporate Credit Rating Transition Analysis
This thesis presents a stochastic process and time series study on corporate credit rating and market implied rating transitions. By extending an existing model, this paper incorporates the generalized autoregressive conditional heteroscedastic (GARCH) random effects to capture volatility changes in...
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ndltd-fsu.edu-oai-fsu.digital.flvc.org-fsu_1759492020-06-05T03:07:30Z Multistate Intensity Model with AR-GARCH Random Effect for Corporate Credit Rating Transition Analysis Li, Zhi (authoraut) Niu, Xufeng (professor co-directing dissertation) Huffer, Fred (professor co-directing dissertation) Kercheval, Alec (outside committee member) Wu, Wei (committee member) Department of Statistics (degree granting department) Florida State University (degree granting institution) Text text Florida State University Florida State University English eng 1 online resource computer application/pdf This thesis presents a stochastic process and time series study on corporate credit rating and market implied rating transitions. By extending an existing model, this paper incorporates the generalized autoregressive conditional heteroscedastic (GARCH) random effects to capture volatility changes in the instantaneous transition rates. The GARCH model is a crucial part in financial research since its ability to model volatility changes gives the market practitioners flexibility to build more accurate models on high frequency financial data. The corporate rating transition modeling was historically dealing with low frequency data which did not have the need to specify the volatility. However, the newly published Moody's market implied ratings are exhibiting much higher transition frequencies. Therefore, we feel that it is necessary to capture the volatility component and make extensions to existing models to reflect this fact. The theoretical model specification and estimation details are discussed thoroughly in this dissertation. The performance of our models is studied on several simulated data sets and compared to the original model. Finally, the models are applied to both Moody's issuer rating and market implied rating transition data as an application. A Dissertation Submitted to the Department of Statistics in Partial FulfiLlment of the Requirements for the Degree of Doctor of Philosophy. Fall Semester, 2010. October 19, 2010. Rating Transition Analysis Includes bibliographical references. Xufeng Niu, Professor Co-Directing Dissertation; Fred Huffer, Professor Co-Directing Dissertation; Alec Kercheval, Outside Committee Member; Wei Wu, Committee Member. Statistics Probabilities FSU_migr_etd-1426 http://purl.flvc.org/fsu/fd/FSU_migr_etd-1426 This Item is protected by copyright and/or related rights. You are free to use this Item in any way that is permitted by the copyright and related rights legislation that applies to your use. For other uses you need to obtain permission from the rights-holder(s). The copyright in theses and dissertations completed at Florida State University is held by the students who author them. http://diginole.lib.fsu.edu/islandora/object/fsu%3A175949/datastream/TN/view/Multistate%20Intensity%20Model%20with%20AR-GARCH%20Random%20Effect%20for%20Corporate%20Credit%20Rating%20%20%20%20%20%20%20%20%20%20Transition%20Analysis.jpg |
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Statistics Probabilities Multistate Intensity Model with AR-GARCH Random Effect for Corporate Credit Rating Transition Analysis |
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This thesis presents a stochastic process and time series study on corporate credit rating and market implied rating transitions. By extending an existing model, this paper incorporates the generalized autoregressive conditional heteroscedastic (GARCH) random effects to capture volatility changes in the instantaneous transition rates. The GARCH model is a crucial part in financial research since its ability to model volatility changes gives the market practitioners flexibility to build more accurate models on high frequency financial data. The corporate rating transition modeling was historically dealing with low frequency data which did not have the need to specify the volatility. However, the newly published Moody's market implied ratings are exhibiting much higher transition frequencies. Therefore, we feel that it is necessary to capture the volatility component and make extensions to existing models to reflect this fact. The theoretical model specification and estimation details are discussed thoroughly in this dissertation. The performance of our models is studied on several simulated data sets and compared to the original model. Finally, the models are applied to both Moody's issuer rating and market implied rating transition data as an application. === A Dissertation Submitted to the Department of Statistics in Partial FulfiLlment of
the Requirements for the Degree of Doctor of Philosophy. === Fall Semester, 2010. === October 19, 2010. === Rating Transition Analysis === Includes bibliographical references. === Xufeng Niu, Professor Co-Directing Dissertation; Fred Huffer, Professor Co-Directing Dissertation; Alec Kercheval, Outside Committee Member; Wei Wu, Committee Member. |
author2 |
Li, Zhi (authoraut) |
author_facet |
Li, Zhi (authoraut) |
title |
Multistate Intensity Model with AR-GARCH Random Effect for Corporate Credit Rating
Transition Analysis |
title_short |
Multistate Intensity Model with AR-GARCH Random Effect for Corporate Credit Rating
Transition Analysis |
title_full |
Multistate Intensity Model with AR-GARCH Random Effect for Corporate Credit Rating
Transition Analysis |
title_fullStr |
Multistate Intensity Model with AR-GARCH Random Effect for Corporate Credit Rating
Transition Analysis |
title_full_unstemmed |
Multistate Intensity Model with AR-GARCH Random Effect for Corporate Credit Rating
Transition Analysis |
title_sort |
multistate intensity model with ar-garch random effect for corporate credit rating
transition analysis |
publisher |
Florida State University |
url |
http://purl.flvc.org/fsu/fd/FSU_migr_etd-1426 |
_version_ |
1719317770012721152 |