Finite-Time Ruin Probability with Heavy-Tailed Claims and Constant Interest Rate
Author:
D. Wang ab
| Affiliations: | a Center of Financial Mathematics, MSI, Australian National University, ACT 0200, Canberra, Australia |
| b School of Applied Mathematics and School of Management, University of Electronic Science and Technology of China, Chengdu, Sichuan, P.R. China |
DOI:
10.1080/15326340701826898
Publication Frequency:
4 issues per year
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Abstract
At first the paper investigates the asymptotic behavior of the finite-time ruin probability with constant interest rate and subexponentially tailed claim sizes, which extends the result recently established by Tang[14] for the classical risk model to the delayed renewal risk model; then, within the intersection class of the claim sizes with subexponential tails and the claim sizes with dominatedly varying tails, the paper discusses the finite-time ruin probability with claims arriving according to an arbitrary counting process.
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| Keywords: Asymptotic behavior; Constant interest rate; Counting process; Finite-time ruin probability; Delayed renewal risk model; Subexponentially tailed claim sizes |
| Mathematics Subject Classification: Primary 62P05; Secondary 62E20, 60F10 |
| view references (19) : view citations |

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