The optimal dividend problem proposed in de Finetti is to find the dividend-payment strategy that maximizes the expected discounted value of dividends which are paid to the shareholders until the company is ruined. Avram et al. [9] studied the case when the risk process is modelled by a general spe
On optimality of the barrier strategy for a general Lévy risk process
✍ Scribed by Kam Chuen Yuen; Chuancun Yin
- Publisher
- Elsevier Science
- Year
- 2011
- Tongue
- English
- Weight
- 241 KB
- Volume
- 53
- Category
- Article
- ISSN
- 0895-7177
No coin nor oath required. For personal study only.
📜 SIMILAR VOLUMES
A martingale measure is constructed by using a mean correcting transform for the geometric Lévy processes model. It is shown that this measure is the mean correcting martingale measure if and only if, in the Lévy process, there exists a continuous Gaussian part. Although this measure cannot be equiv
The trace of a one-dimensional MARHOV process with LBVY measure By HEIDRUN SEIDEL of Dresden (Eingegangen am 10. 10. 1979) Q 1. Introduction Let X = ( X t , X t , P,) be a right-continuous FELLER process on the interval [O, I] with infinitesimal generator $ of the form (1.1) gm:, = D,DJ(x) + b ( 4 f
In this paper, the discounted penalty (Gerber-Shiu) functions for a risk model involving two independent classes of insurance risks under a threshold dividend strategy are developed. We also assume that the two claim number processes are independent Poisson and generalized Erlang (2) processes, resp