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Insurance: Mathematics and Economics 26 (2000) 333–334

Author Index Volume 26

(The issue number is given in front of the page numbers)

Carriere, J.F., Non-parametric confidence

intervals of instantaneous forward rates (2–3) 193–202 Cheng, S., H.U. Gerber and E.S.W. Shiu,

Discounted probabilites and ruin theory

in the compound binomial model (2–3) 239–250 Cossette, H. and E. Marceau, The

discrete-time risk model with

corre-lated classes of business (2–3) 133–149 Cossette, H., M. Denuit and E. Marceau,

Impact of dependence among multiple

claims in a single loss (2–3) 213–222

De Vylder, F. and M. Goovaerts, Ho-mogeneous risk models with equalized

claim amounts (2–3) 223–238

Denuit, M., see Cossette, H. (2–3) 213–222 Denuit, M., Time stochastic s-convexity

of claim processes (2–3) 203–211

Dhaene, J., see Simon, S. (2–3) 175–183

England, P.D., see Verrall, R.J. (1) 109–111

Gerber, H.U., see Cheng, S. (2–3) 239–250 Goovaerts, M.J., see Simon, S. (2–3) 175–183 Goovaerts, M., see De Vylder, F. (2–3) 223–238 Gorman, R.P., see Shapiro, A.F. (2–3) 289–307 Grandell, J., Simple approximations of

ruin probabilities (2–3) 157–173

Grosen, A. and P.L. Jørgensen, Fair val-uation of life insurance liabilities: The impact of interest rate guarantees,

sur-render options, and bonus policies (1) 37–57 Gyllenberg, M. and D.S. Silvestrov,

Cramér–Lundberg approximation for

nonlinearly perturbed risk processes (1) 75–90

Hipp, C. and M. Taksar, Stochastic

con-trol for optimal new business (2–3) 185–192

Jørgensen, P.L., see Grosen, A. (1) 37–57

Lee, K., see Stanford, D.A. (2–3) 251–267

Mack, T. and G. Venter, A comparison of stochastic models that reproduce chain

ladder reserve estimates (1) 101–107 Marceau, E., see Cossette, H. (2–3) 133–149, (2–3) 213–222 Milbrodt, H., Hattendorff’s theorem for

non-smooth continuous-time Markov

models. II: Application (1) 1–14

Perry, D. and W. Stadje, Risk analysis for a stochastic cash management model

with two types of customers (1) 25–36

Shapiro, A.F. and R.P. Gorman,

Imple-menting adaptive nonlinear models (2–3) 289–307 Shapiro, A.F., A Hitchhiker’s guide to

the techniques of adaptive nonlinear

models (2–3) 119–132

Shiu, E.S.W., see Cheng, S. (2–3) 239–250 Siegl, T. and R.F. Tichy, Ruin theory with

risk proportional to the free reserve and

securitization (1) 59–73

Silvestrov, D.S., see Gyllenberg, M. (1) 75–90 Simon, S., M.J. Goovaerts and J. Dhaene,

An easy computable upper bound for

the price of an arithmetic Asian option (2–3) 175–183

Stadje, W., see Perry, D. (1) 25–36

Stanford, D.A., K.J. Stroi ´nski and K. Lee, Ruin probabilities based at claim instants for some non-Poisson claim

processes (2–3) 251–267

Stroi ´nski. K.J., see Stanford, D.A. (2–3) 251–267

Taksar, M., see Hipp, C. (2–3) 185–192

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334 Author Index / Insurance: Mathematics and Economics 26 (2000) 333–334

Tichy, R.F., see Siegl, T. (1) 59–73

Venter, G., see Mack, T. (1) 101–107

Verrall, R.J. and P.D. England, Com-ments on: “A comparison of stochastic models that reproduce chain ladder re-serve estimates”, by Mack and Venter

(Discussion) (1) 109–111

Verrall, R.J., An investigation into stochastic claims reserving models and

the chain-ladder technique (1) 91–99

Vázquez-Abad, F.J., RPA pathwise

deri-vative estimation of ruin probabilities (2–3) 269–288

Wang, G. and R. Wu, Some distributions for classical risk process that is

Per-turbed by diffusion (1) 15–24

Wu, R., see Wang, G., (1) 15–24

Young, V.R., Credibility using semipara-metric models and a loss function with

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