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Insurance valuation: a two-step generalised regression approach

Recurso electrónico / Electronic resource
Registro MARC
Tag12Valor
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040  ‎$a‎MAP‎$b‎spa‎$d‎MAP
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1001 ‎$0‎MAPA20190008730‎$a‎Barigou, Karim
24510‎$a‎Insurance valuation: a two-step generalised regression approach‎$c‎Karim Barigou, Valeria Bignozzi, Andreas Tsanakas
520  ‎$a‎Current approaches to fair valuation in insurance often follow a two-step approach, combining quadratic hedging with application of a risk measure on the residual liability, to obtain a cost-of-capital margin. In such approaches, the preferences represented by the regulatory risk measure are not reflected in the hedging process. We address this issue by an alternative two-step hedging procedure, based on generalised regression arguments, which leads to portfolios that are neutral with respect to a risk measure, such as Value-at-Risk or the expectile. First, a portfolio of traded assets aimed at replicating the liability is determined by local quadratic hedging. Second, the residual liability is hedged using an alternative objective function. The risk margin is then defined as the cost of the capital required to hedge the residual liability. In the case quantile regression is used in the second step, yearly solvency constraints are naturally satisfied; furthermore, the portfolio is a risk minimiser among all hedging portfolios that satisfy such constraints. We present a neural network algorithm for the valuation and hedging of insurance liabilities based on a backward iterations scheme. The algorithm is fairly general and easily applicable, as it only requires simulated paths of risk drivers.
650 4‎$0‎MAPA20080564254‎$a‎Solvencia II
650 4‎$0‎MAPA20080604394‎$a‎Valoración de riesgos
650 4‎$0‎MAPA20080568221‎$a‎Capital riesgo
700  ‎$0‎MAPA20160015379‎$a‎Bignozzi, Valeria
7001 ‎$0‎MAPA20130016566‎$a‎Tsanakas, Andreas
7730 ‎$w‎MAP20077000420‎$g‎03/01/2022 Volumen 52 Número 1 - enero 2022 , p. 211-245‎$x‎0515-0361‎$t‎Astin bulletin‎$d‎Belgium : ASTIN and AFIR Sections of the International Actuarial Association