This paper is concerned with an insurance risk model whose claim process is described by a Lévy subordinator process. Lévy-type risk models have been the object of much research in recent years. Our purpose is to present, in the case of a subordinator, a simple and direct method for determining the finite time (and ultimate) ruin probabilities, the distribution of the ruin severity, the reserves prior to ruin, and the Laplace transform of the ruin time. Interestingly, the usual net profit condition will be essentially relaxed. Most results generalize those known for the compound Poisson claim process
We analyse the general Levy insurance risk process for Levy measures in the convolution equivalence ...
We consider a generalization of the classical ruin model to a dependent setting, where the distribut...
Abstract. This paper considers the ruin probability under a threshold insurance risk model. We assum...
This paper is concerned with an insurance risk model whose claim process is described by a Lévy subo...
This paper is concerned with an insurance risk model whose claim process is described by a Lévy subo...
International audienceIn the compound Poisson risk model, several strong hypotheses may be found too...
International audienceThis paper is concerned with the compound Poisson risk model and two generaliz...
This paper investigates the first exit time and the ruin time of a risk reserve process with reserve...
In this paper we consider the ruin probability for a risk process with time-correlated claims in the...
In the literature of ruin theory, there have been extensive studies trying to generalize the classic...
In the classical compound Poisson model of the collective theory of risk let ?(u, y) denote the prob...
We consider a generalization of the classical ruin model to a dependent setting, where the distribut...
C1 - Refereed Journal ArticleWe derive an expression for the density of the time to ruin in the clas...
Inspired by the claim reserving problem in non-life insurance, this paper proposes to study the insu...
In this paper, we consider a discrete-time risk process allowing for delay in claim settlement, whic...
We analyse the general Levy insurance risk process for Levy measures in the convolution equivalence ...
We consider a generalization of the classical ruin model to a dependent setting, where the distribut...
Abstract. This paper considers the ruin probability under a threshold insurance risk model. We assum...
This paper is concerned with an insurance risk model whose claim process is described by a Lévy subo...
This paper is concerned with an insurance risk model whose claim process is described by a Lévy subo...
International audienceIn the compound Poisson risk model, several strong hypotheses may be found too...
International audienceThis paper is concerned with the compound Poisson risk model and two generaliz...
This paper investigates the first exit time and the ruin time of a risk reserve process with reserve...
In this paper we consider the ruin probability for a risk process with time-correlated claims in the...
In the literature of ruin theory, there have been extensive studies trying to generalize the classic...
In the classical compound Poisson model of the collective theory of risk let ?(u, y) denote the prob...
We consider a generalization of the classical ruin model to a dependent setting, where the distribut...
C1 - Refereed Journal ArticleWe derive an expression for the density of the time to ruin in the clas...
Inspired by the claim reserving problem in non-life insurance, this paper proposes to study the insu...
In this paper, we consider a discrete-time risk process allowing for delay in claim settlement, whic...
We analyse the general Levy insurance risk process for Levy measures in the convolution equivalence ...
We consider a generalization of the classical ruin model to a dependent setting, where the distribut...
Abstract. This paper considers the ruin probability under a threshold insurance risk model. We assum...