We study the optimal dividend problem where the surplus process of an insurance company is modelled by a diffusion process. The insurer is not ruined when the surplus becomes negative, but penalty payments occur, depending on the level of the surplus. The penalty payments shall avoid that losses can rise above any number and can be seen as a preference measure or costs for negative capital. As examples, exponential and linear penalty payments are considered. It turns out that a barrier dividend strategy is optimal. (C) 2016 Elsevier B.V. All rights reserved
AbstractIn Bai and Paulsen [L. Bai, J. Paulsen, Optimal dividend policies with transaction costs for...
This paper addresses the problem of finding an optimal dividend policy for a class of jump-diffusion...
In this paper, we consider the optimal dividend strategy for an insurer whose surplus process is mod...
In this paper we study the optimal dividend problem where the surplus process of an insurance compan...
Abstract. In this paper we consider the optimal dividend problem for an insurance company whose risk...
The paper studies a discrete counterpart of Gerber et al. (2006). The surplus of an insurance compa...
We consider the optimal dividend problem for the insurance risk process in a general Lévy process se...
The optimal dividend problem proposed by de Finetti [de Finetti, B., 1957. Su un?impostazione altern...
For a general class of risk models, the dividends-penalty identity is derived by probabilistic reaso...
For a general class of risk models, the dividends-penalty identity is derived by probabilistic reaso...
AbstractIn this paper, we consider a Brownian motion risk model, and in addition, the surplus earns ...
We consider an insurance company modelling its surplus process by a Brownian motion with drift. Our ...
In this paper, we consider a company where surplus follows a rather general di usion process and who...
In this thesis we consider the surplus of a non-life insurance company and assume that it follows ei...
C1 - Refereed Journal ArticleWe consider a situation originally discussed by De Finetti (1957) in wh...
AbstractIn Bai and Paulsen [L. Bai, J. Paulsen, Optimal dividend policies with transaction costs for...
This paper addresses the problem of finding an optimal dividend policy for a class of jump-diffusion...
In this paper, we consider the optimal dividend strategy for an insurer whose surplus process is mod...
In this paper we study the optimal dividend problem where the surplus process of an insurance compan...
Abstract. In this paper we consider the optimal dividend problem for an insurance company whose risk...
The paper studies a discrete counterpart of Gerber et al. (2006). The surplus of an insurance compa...
We consider the optimal dividend problem for the insurance risk process in a general Lévy process se...
The optimal dividend problem proposed by de Finetti [de Finetti, B., 1957. Su un?impostazione altern...
For a general class of risk models, the dividends-penalty identity is derived by probabilistic reaso...
For a general class of risk models, the dividends-penalty identity is derived by probabilistic reaso...
AbstractIn this paper, we consider a Brownian motion risk model, and in addition, the surplus earns ...
We consider an insurance company modelling its surplus process by a Brownian motion with drift. Our ...
In this paper, we consider a company where surplus follows a rather general di usion process and who...
In this thesis we consider the surplus of a non-life insurance company and assume that it follows ei...
C1 - Refereed Journal ArticleWe consider a situation originally discussed by De Finetti (1957) in wh...
AbstractIn Bai and Paulsen [L. Bai, J. Paulsen, Optimal dividend policies with transaction costs for...
This paper addresses the problem of finding an optimal dividend policy for a class of jump-diffusion...
In this paper, we consider the optimal dividend strategy for an insurer whose surplus process is mod...