2018
DOI: 10.3390/risks6030075
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One-Year Change Methodologies for Fixed-Sum Insurance Contracts

Abstract: We study the dynamics of the one-year change in P&C insurance reserves estimation by analyzing the process that leads to the ultimate risk in the case of “fixed-sum” insurance contracts. The random variable ultimately is supposed to follow a binomial distribution. We compute explicitly various quantities of interest, in particular the Solvency Capital Requirement for one year change and the Risk Margin, using the characteristics of the underlying model. We then compare them with the same figures calculated… Show more

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Cited by 3 publications
(7 citation statements)
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References 8 publications
(14 reference statements)
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“…There are many ways one can think of testing this. We present here a method developed recently (see Dacorogna et al (2018a)) that can also be applied for other validation procedures. It consists of designing simple stochastic models to reach the ultimate claim value that can then be used to simulate sample paths to test the various methods for computing the one-year change risk.…”
Section: Testing the One-year Change Of Pandc Reservesmentioning
confidence: 99%
See 2 more Smart Citations
“…There are many ways one can think of testing this. We present here a method developed recently (see Dacorogna et al (2018a)) that can also be applied for other validation procedures. It consists of designing simple stochastic models to reach the ultimate claim value that can then be used to simulate sample paths to test the various methods for computing the one-year change risk.…”
Section: Testing the One-year Change Of Pandc Reservesmentioning
confidence: 99%
“…Here we present results, obtained in Dacorogna et al (2018a), for two simple stochastic processes to reach the ultimate risk and for which we have derived explicit formulae:…”
Section: Testing the One-year Change Of Pandc Reservesmentioning
confidence: 99%
See 1 more Smart Citation
“…In order to resolve the issue of a short time period, ruin theory and geometric Brownian motion are proposed. In order to resolve deterministic and time issues, the following methods are proposed: bootstrapping (Ohlsson and Lauzeningks, 2009) and stochastic reserving methods, including a Robust Chain Ladder (Peremans et al, 2017), the Fröhlich model (Fröhlich and Weng, 2018), a neural network approach (Hejazi and Jackson, 2017), and a COT method (Dacorogna et al, 2018) developed by the SCOR insurance group.…”
Section: Literature Reviewmentioning
confidence: 99%
“…This distribution is derived via Bayes theorem by combining a prior, representative of external knowledge, and observations. To this extent, we need a data structure that eases the procedure 1 In this framework, the dynamics of the one-year change in P&C insurance reserves estimation has been also studied in Dacorogna et al (2018) by analyzing the process that leads to the ultimate risk in the case of "fixed-sum" insurance contracts.…”
Section: The Correlated Chain Laddermentioning
confidence: 99%