Pension funding incorporating downside risks

Insurance: Mathematics and Economics

Volumn 32, Issue 2, 2003, Pages 217-228

  Chang, S C ^a   Tzeng, Larry Y ^b   Miao, Jerry C Y ^c  

^a NATIONAL CHENGCHI UNIVERSITY   (Taiwan)

^b NATIONAL TAIWAN UNIVERSITY   (Taiwan)

^c TAMKANG UNIVERSITY   (Taiwan)

Author keywords

Optimal pension funding; Over contributing; Under funding

Indexed keywords

EID: 0037461988     PISSN: 01676687     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0167-6687(02)00211-1     Document Type: Article

References (27)

1. Bacinello, A.R., 1988. A stochastic simulation procedure for pension scheme. Insurance: Mathematics and Economics 7, 153-161.
2. Benjamin, S., 1984. An actuarial layman looks at control theory. In: Proceedings of the Transactions of 22nd International Congress of Actuaries, pp. 295-310.
3. Benjamin, S., 1989. Driving the pension fund. Journal of Institute of Actuaries 116, 717-735.
4. Bowers, N.L., Gerber, H.U., Hickman, J.C., Jones, D.A., Nesbitt, C.J., 1982. Notes on the dynamics of pension funding. Insurance: Mathematics and Economics 1, 261-270.
5. Cairns, A.J., Parker, G., 1997. Stochastic pension fund modeling. Insurance: Mathematics and Economics 21, 43-79.
6. Chang, S.C., 1999. Optimal pension funding through dynamic simulations: the case of Taiwan public employees retirement system. Insurance: Mathematics and Economics 24, 187-199.
7. Chang, S.C., 2000. Realistic pension funding: a stochastic approach. Journal of Actuarial Practice 8, 5-42.
8. Chang, S.C., Chen, C.C., 2002. Allocating unfunded liability in pension valuation under uncertainty. Insurance: Mathematics and Economics 30, 371-387.
9. Chang, S.C., Cheng, H.Y., 2002. Pension valuation under uncertainties: implementation of a stochastic and dynamic monitoring system. Journal of Risk and Insurance 69, 171-192.
10. Cox, J.C., Ingersoll, J.E., Ross, S.A., 1985. An intertemporal general equilibrium model of asset prices. Econometrica 53 (2), 363-384.
11. Daykin, C.D., Pentikainen, T., Pesonen, M., 1994. Practical Risk Theory for Actuaries, Monographs on Statistics and Applied Probability, vol. 53. Chapman & Hall, London, UK.
12. Dufresne, D., 1988. Moments of pension fund contributions and fund levels when rates of return are random. Journal of the Institute of Actuaries 115 535-544.
13. Dufresne, D., 1989. Stability of pension systems when rates of return are random. Insurance: Mathematics and Economics, 6, 129-134.
14. Gerrard, R.J., Haberman, S., 1996. Stability of pension systems when gains/losses are amortized and rates of return are autoregressive. Insurance: Mathematics and Economics 18, 59-71.
15. Haberman, S., 1992. Pension funding with time delays: a stochastic approach. Insurance: Mathematics and Economics 11, 179-189.
16. Haberman, S., 1993. Pension funding with time delays and autoregressive rates of investment return. Insurance: Mathematics and Economics 13, 45-56.
17. Haberman, S., 1994. Autoregressive rates of return and the variability of pension contributions and fund levels for a defined benefit pension scheme. Insurance: Mathematics and Economics 14 219-240.
18. Haberman, S., Sung, J.H., 1994. Dynamic approaches to pension funding. Insurance: Mathematics and Economics 15, 151-162.
19. Haberman, S., Wong, L.Y., 1997. Moving average rates of return and the variability of pension contributions and fund levels for a defined benefit pension scheme. Insurance: Mathematics and Economics 20, 115-135.
20. Mandl, P., Mazurova, L., 1996. Harmonic analysis of pension funding methods. Insurance: Mathematics and Economics 17, 203-214.
21. McKenna, F.W., 1982. Pension plan cost risk. Journal of Risk and Insurance 49, 193-217.
22. O'Brian, T., 1986. A stochastic-dynamic approach to pension funding. Insurance: Mathematics and Economics 5, 141-146.
23. O'Brian, T., 1987. A two-parameter family of pension contribution functions and stochastic optimization. Insurance: Mathematics and Economics 6, 129-134.
24. Owadally, M.I., Haberman, S., 1999. Pension fund dynamics and gain/losses due to random rates of investment return. North American Actuarial Journal 3, 105-117.
25. Owadally, M.I., Haberman, S., 2000. Efficient Amortization of Actuarial Gains/Losses and Optimal Funding in Pension Plans. Actuarial Research Paper No. 133. Department of Actuarial Science and Statistics, City University, London.
26. anderbroek, M., 1990. Pension funding and optimal control. Mitteilungen der schweizerische Vereinigung der Versicherungamathematiker 2, 313-325.
27. Yeh, S.K., Lin, B.H., 1998. Empirical investigation on the Taiwan term structure of interest rates models: an application of the state space model. Review of Securities and Futures Markets 10, 55-88.