论文信息 - Benchmark and mean-variance problems for insurers

Benchmark and mean-variance problems for insurers

We consider the classical Cramér-Lundberg model with dynamic proportional reinsurance and solve the problem of finding the optimal reinsurance strategy which minimizes the expected quadratic distance of the risk reserve to a given benchmark. This result is extended to a mean-variance problem.

Nicole Bäuerle

[1] Andrew E. B. Lim,et al. Dynamic Mean-Variance Portfolio Selection with No-Shorting Constraints , 2001, SIAM J. Control. Optim..

[2] Bernt Øksendal,et al. Optimal consumption and portfolio in a jump diffusion market , 2001 .

[3] Marek Kaluszka,et al. An extension of Arrow's result on optimality of a stop loss contract , 2004 .

[4] B. Øksendal,et al. Applied Stochastic Control of Jump Diffusions , 2004, Universitext.

[5] Xun Yu Zhou,et al. Markowitz’s World in Continuous Time, and Beyond , 2003 .

[6] X. Zhou,et al. Continuous-Time Mean-Variance Portfolio Selection: A Stochastic LQ Framework , 2000 .

[7] Wenjing Guo,et al. Optimal portfolio selection when stock prices follow an jump-diffusion process , 2004, Math. Methods Oper. Res..