On the distribution of dividend payments and the discounted penalty function in a risk model with linear dividend barrier
By Hansjörg Albrecher *, Jürgen Hartinger, Robert F. Tichy. 2005
60 citations recorded by the source corpus.
Subfields: Demography, Management Science and Operations Research, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/e26516af2076c4baaee57c940b1bdceb74cdf6fd
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Demography
- Andreas E. Kyprianou
- Kristina P. Pavlova
- Zbigniew Palmowski
- Shuanming Li
- Ronnie Loeffen
- V. Rivero
- Kam Chuen Yuen
- Martijn Pistorius
In Management Science and Operations Research
- Zbigniew Palmowski
- Andreas E. Kyprianou
- Kristina P. Pavlova
- Shuanming Li
- Ronnie Loeffen
- Xiaowen Zhou
- Chuancun Yin
- Kam Chuen Yuen
In Statistics and Probability
- Andreas E. Kyprianou
- Kristina P. Pavlova
- Zbigniew Palmowski
- Shuanming Li
- Xiaowen Zhou
- Zhan Shi
- Hansjörg Albrecher *
- Ronnie Loeffen
Citations in the corpus
- The compound Poisson risk model with a threshold dividend strategy (2006, methodology): “Barrier strategies for the compound Poisson risk model have been studied in a number of papers and books, including Albrecher et al. (2005), Albrecher and Kainhofer (2002), Bühlmann (1970, Section 6.4.9), Dickson and Waters (2004), Gerber (1972), Gerber (1973), Gerber (1979), Gerber (1981), Gerber…”
- Distributional Study of De Finetti's Dividend Problem for a General Lévy Insurance Risk Process (2007, methodology): “For the Sparre Andersen model, Albrecher et al. (2005) first looked at the moment generating function of the discounted dividend payments and then, under sufficient regularity, rederived the moments from the Taylor expansion.”
- The distribution of the dividend payments in the compound poisson risk model perturbed by diffusion (2006, methodology): “then substituting these formulas into (5), subtracting V1(u; b) from both sides, interpreting dt and o(dt) terms, canceling out common factors, and letting dt → 0, we prove that the integro-differential equation (2) holds.”