Deprez, Philippe; Shevchenko, Pavel V.; Wüthrich, Mario V. Machine learning techniques for mortality modeling. (English) Zbl 1405.91254 Eur. Actuar. J. 7, No. 2, 337-352 (2017). Summary: Various stochastic models have been proposed to estimate mortality rates. In this paper we illustrate how machine learning techniques allow us to analyze the quality of such mortality models. In addition, we present how these techniques can be used for differentiating the different causes of death in mortality modeling. Cited in 6 Documents MSC: 91B30 Risk theory, insurance (MSC2010) 68T05 Learning and adaptive systems in artificial intelligence 62M20 Inference from stochastic processes and prediction Keywords:mortality modeling; cause-of-death mortality; machine learning; boosting; regression Software:rpart; StMoMo PDF BibTeX XML Cite \textit{P. Deprez} et al., Eur. Actuar. J. 7, No. 2, 337--352 (2017; Zbl 1405.91254) Full Text: DOI arXiv OpenURL References: [1] Alai, DH; Arnold, S; Sherris, M, Modelling cause-of-death mortality and the impact of cause-elimination, Ann Actuar Sci, 9, 167-186, (2015) [2] Breiman L, Friedman J, Olshen RA, Stone CJ (1984) Classification and regression trees. Wadsworth Statistics/Probability Series, Chapman and Hall/CRC, Boca Raton · Zbl 0541.62042 [3] Cairns, AJG; Blake, D; Dowd, K; Coughlan, GD; Epstein, D; Ong, A; Balevich, I, A quantitative comparison of stochastic mortality models using data from england and wales and the united states, N Am Actuar J, 13, 1-35, (2009) [4] Pavel Hirz, J; Schmock, U; Shevchenko, P, Crunching mortality and life insurance portfolios with extended creditrisk+, Risk Mag, 5, 23, (2017) [5] Lee, RD; Carter, LR, Modeling and forecasting U.S. mortality, J Am Stat Assoc, 87, 659-671, (1992) · Zbl 1351.62186 [6] Renshaw, AE; Haberman, S, Lee-Carter mortality forecasting: a parallel generalized linear modelling approach for england and wales mortality projections, J R Stat Soc Ser C (Appl Stat), 52, 119-137, (2003) · Zbl 1111.62359 [7] Renshaw, AE; Haberman, S, A cohort-based extension to the Lee-Carter model for mortality reduction factors, Insur Math Econ, 38, 556-570, (2006) · Zbl 1168.91418 [8] Richards, SJ, Selected issues in modelling mortality by cause and in small populations, Br Actuar J, 15, 267-283, (2009) [9] Stommel H, Stommel E (1983) Volcano weather: the story of 1816, the year without a summer. Seven Seas Press, Newport · Zbl 0106.45006 [10] Therneau TM, Atkinson EJ (2015) An introduction to recursive partitioning using the RPART routines. R Vignettes. Mayo Foundation, Rochester [11] Villegas AM, Millossovich P, Kaishev V (2016) StMoMo: an R package for stochastic mortality modelling. R Vignettes [12] Wüthrich MV (2016) Non-life insurance: mathematics & statistics. https://ssrn.com/abstract=2319328 · Zbl 1111.62359 [13] Wüthrich MV, Buser C (2016) Data analytics for non-life insurance pricing. https://ssrn.com/abstract=2870308 · Zbl 1351.62186 This reference list is based on information provided by the publisher or from digital mathematics libraries. Its items are heuristically matched to zbMATH identifiers and may contain data conversion errors. It attempts to reflect the references listed in the original paper as accurately as possible without claiming the completeness or perfect precision of the matching.