2011
DOI: 10.2139/ssrn.1868581
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Dynamic Valuation of Delinquent Credit-Card Accounts

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Cited by 4 publications
(6 citation statements)
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“…The second merit of our model is its ability to allow irregular time interval in data when learning complex serial dependence in high dimensional time series. Our findings coincide with the study of Chehrazi and Weber (2015) where self-and cross-excited Hawkes process captures dependencies between the arrival times of repayment events. The authors show that it is essential to capture the dependence structure when account-level data is used either for valuation or forecasting.…”
Section: Literature Reviewsupporting
confidence: 90%
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“…The second merit of our model is its ability to allow irregular time interval in data when learning complex serial dependence in high dimensional time series. Our findings coincide with the study of Chehrazi and Weber (2015) where self-and cross-excited Hawkes process captures dependencies between the arrival times of repayment events. The authors show that it is essential to capture the dependence structure when account-level data is used either for valuation or forecasting.…”
Section: Literature Reviewsupporting
confidence: 90%
“…Our approach to addressing this issue is to propose a specially-designed conditional loss objective in order to incorporate domain knowledge into the system. Specifically, the ability and the willingness to repay are considered as two significant loan determinants defaults (Lee 1991, Chehrazi andWeber 2015) in credit risk management.…”
Section: Our Contributionmentioning
confidence: 99%
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“…As the loan volume grows, major P2P lending platforms experience an increase in defaults. However, they have limited options for loan recovery operations (Chehrazi and Weber 2015). 1 Common practices include frequent reminders and offering financial incentives (waiving delay fees or interest payments), which have proved either ineffective or too costly; more effective autonomous collection tactics are urgently required (Luo et al., 2019).…”
Section: Introductionmentioning
confidence: 99%
“…Self-exciting processes date back at least to the 1960s [Bartlett (1963), Kerstan (1964)]. The applicability of self-exciting point processes for modeling and analyzing time-series data has stimulated interest in diverse disciplines, including seismology [Ogata (1988[Ogata ( , 1998], criminology [Porter and White (2012), Mohler et al (2011), Egesdal et al (2010, Lewis et al (2010), Louie, Masaki and Allenby (2010)], finance [Chehrazi and Weber (2011), Aït-Sahalia, Cacho-Diaz and Laeven (2010), Bacry et al (2013), Filimonov and Sornette (2012), Embrechts, Liniger and Lin (2011), Hardiman, Bercot and Bouchaud (2013)], computational neuroscience [Johnson (1996), Krumin, Reutsky and Shoham (2010)], genome sequencing [Reynaud-Bouret and Schbath (2010)] and social networks [Crane and Sornette (2008), Mitchell and Cates (2010), Simma and Jordan (2010), Masuda et al (2012), Du et al (2013)]. These models appear in so many different domains because they are a natural fit for time-series data where one would like to predict discrete events in time, and where the occurrence of a past event gives a temporary boost to the probability of an event in the future.…”
mentioning
confidence: 99%