Optimal dividends in the dual model under transaction costs
By Erhan Bayraktar, Andreas E. Kyprianou, Kazutoshi Yamazaki. 2013
62 citations recorded by the source corpus.
We analyze the optimal dividend payment problem in the dual model under constant transaction costs. We show, for a general spectrally positive Levy process, an optimal strategy is given by a (c1,c2)-policy that brings the surplus process down to c1 whenever it reaches or exceeds c2 for some 0≤c1<c2. The value function is succinctly expressed in terms of the scale function. A series of numerical examples are provided to confirm the analytical results and to demonstrate the convergence to the no-transaction cost case, which was recently solved by Bayraktar et al. (2013).
Subfields: Finance, Management Information Systems, Management Science and Operations Research
View Paper: https://www.semanticscholar.org/paper/baec24cd0e6e03b2f610727986be15cb0750371c
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Citations in the corpus
- Optimal dividend problems for a jump-diffusion model with capital injections and proportional transaction costs (2014, background): “[12] extended the study to the case with fixed transaction costs.”
- Optimal periodic dividend and capital injection problem for spectrally positive Lévy processes (2017, background): “Fixed costs on dividend were studied in Bayraktar et al. (2014).”