SOE
Chow Institute
User Center
中
EN
About WISE
People
Committee of Academic Consultants
Faculty Directory
Staff Directory
Research
Publications
Working Papers
Facilities&Centers
Education
Overview
Undergraduate Programs
Graduate Programs
Study-Abroad MA Programs
Exchange Programs
Executive Education
News & Events
News
Announcements
Conferences
Seminars & Conferences
Job Openings
SOE
Chow Institute
User Center
中
EN
About WISE
Introduction to WISE
Contact Us
Map and Direction
People
Committee of Academic Consultants
Faculty Directory
Staff Directory
Research
Publications
Working Papers
Facilities&Centers
Education
Overview
Undergraduate Programs
Graduate Programs
Study-Abroad MA Programs
Exchange Programs
Executive Education
News & Events
News
Announcements
Conferences
Seminars & Conferences
Job Openings
Research
Home
->
Research
->
Publications
->
Content
Research
Publications
Working Papers
Facilities&Centers
Finance & Economics Experimental Lab
MOE Key Lab in Econometrics
Fujian Provincial Key Lab in Statistics
Center for Econometrics Research
Center for Financial Research
Center for Research in Labor Economics
Center for Macroeconomics Research
Center for Statistics Research
Center for Information Technology
SAS Center for Excellence in Econometrics
High-Speed Computing Cluster
A Markov Chain Model for Contagion
Id:2284
Date:20160221
Status:
ClickTimes:
作者
Angelos Dassios, Hongbiao Zhao
正文
We introduce a bivariate Markov chain counting process with contagion for modelling the clustering arrival of loss claims with delayed settlement for an insurance company. It is a general continuous-time model framework that also has the potential to be applicable to modelling the clustering arrival of events, such as jumps, bankruptcies, crises and catastrophes in finance, insurance and economics with both internal contagion risk and external common risk. Key distributional properties, such as the moments and probability generating functions, for this process are derived. Some special cases with explicit results and numerical examples and the motivation for further actuarial applications are also discussed. The model can be considered a generalisation of the dynamic contagion process introduced by Dassios and Zhao (2011).
JEL-Codes:
关键词:
risk model; contagion risk; bivariate point process; Markov chain model; discretised dynamic contagion process; dynamic contagion process
TOP