2021
DOI: 10.1016/j.insmatheco.2021.08.009
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Fourier based methods for the management of complex life insurance products

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Cited by 4 publications
(4 citation statements)
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“…Huang and Meng [34] explore the use of driving behavior variables in predicting risk probability and claim frequency in automobile insurance by using logistic regression and several machine learning techniques. In addition, Ballotta et al [35] propose a framework for valuing complex life insurance contracts with embedded options, utilizing Fourier transform methods and Monte Carlo integration.…”
Section: Methodologiesmentioning
confidence: 99%
“…Huang and Meng [34] explore the use of driving behavior variables in predicting risk probability and claim frequency in automobile insurance by using logistic regression and several machine learning techniques. In addition, Ballotta et al [35] propose a framework for valuing complex life insurance contracts with embedded options, utilizing Fourier transform methods and Monte Carlo integration.…”
Section: Methodologiesmentioning
confidence: 99%
“…In Bacinello et al (2011), the authors also consider product claims and describe different choices for S f , encompassing the most common minimum death and living guarantees. Their valuation then assumes a perfectly diversified portfolio, that is, there is no risk margin in the actuarial valuation and the financial market is independent of the mortality risk, that is, Y is independent of Z and X; see also Brennan and Schwartz (1976b), Deelstra et al (2020) for the one-period case and Ballotta et al (2021), Delong et al (2019b) for the multiperiod case. Product claims with dependent financial and non-financial risks are considered in Deelstra et al (2016), Salahnejhad and Pelsser (2020), Barigou et al (2022).…”
Section: Hybrid Claimsmentioning
confidence: 99%
“…(2020) for the one-period case and Ballotta et al . (2021), Delong et al . (2019b) for the multiperiod case.…”
Section: Valuation Of Hybrid Claimsmentioning
confidence: 99%
“…More complex payoff structures, such as for example the ones found in insurance contracts like Variable Annuities, can affect significantly the CPU time for these deterministic quadrature routines. For an illustration of this impact, we refer to Ballotta et al (2020) and Ballotta et al (2021), in which it is shown that for Variable Annuities MCi is more efficient than deterministic quadrature routines even in dimension 3. Actually, in these papers integrals up to 9 dimensions are tackled; however, due to the long maturity of insurance policies, 20 or even 30 dimensions would not be unusual.…”
mentioning
confidence: 99%