AbstractWe determine the ultimate ruin probability and the Laplace transform of the distribution of the time to ruin in the classical risk model, where claims arrive according to a renewal process, with waiting times that are of phase-type, while the claims themselves follow a distribution with a Laplace transform that is a rational function. The main tools are martingales, the optional sampling theorem and results from the theory of piecewise deterministic Markov processes
In this paper we present a different approach on Dickson and Waters [Astin Bulletin 21 (1991) 199] a...
We derive formulas for the moments of the ruin time in a L\'evy risk model and use these to determin...
AbstractLet ψi(u) be the probability of ruin for a risk process which has initial reserve u and evol...
In this work we present an explicit formula for the Laplace transform in time of the finite time rui...
In this paper, we extend the concept of ruin in risk theory to the Parisian type of ruin. For this t...
Abstract: In this paper, we derive the explicit expressions and an upper bound of the ruin probabili...
In this paper we consider a risk model with two kinds of claims, whose claims number processes are P...
In this paper we consider a risk model with two kinds of claims, whose claims number processes are P...
In this paper we consider a Markov-modulated risk model, where the premium rates, claim frequency an...
We consider a renewal jump-diffusion process, more specifically a renewal insurance risk model with ...
Abstract: In this paper, we consider the risk model perturbed by an independent diffusion process wi...
In this paper we analyze the time of ruin in a risk process with the interclaim times being Erlang(n...
This paper studies the Parisian ruin problem first proposed by Dassios and Wu (2008a,b), where the P...
We consider a risk reserve process whose premium rate reduces from cd to cu when the reserve comes a...
This is the publisher’s final pdf. The published article is copyrighted by Elsevier and can be found...
In this paper we present a different approach on Dickson and Waters [Astin Bulletin 21 (1991) 199] a...
We derive formulas for the moments of the ruin time in a L\'evy risk model and use these to determin...
AbstractLet ψi(u) be the probability of ruin for a risk process which has initial reserve u and evol...
In this work we present an explicit formula for the Laplace transform in time of the finite time rui...
In this paper, we extend the concept of ruin in risk theory to the Parisian type of ruin. For this t...
Abstract: In this paper, we derive the explicit expressions and an upper bound of the ruin probabili...
In this paper we consider a risk model with two kinds of claims, whose claims number processes are P...
In this paper we consider a risk model with two kinds of claims, whose claims number processes are P...
In this paper we consider a Markov-modulated risk model, where the premium rates, claim frequency an...
We consider a renewal jump-diffusion process, more specifically a renewal insurance risk model with ...
Abstract: In this paper, we consider the risk model perturbed by an independent diffusion process wi...
In this paper we analyze the time of ruin in a risk process with the interclaim times being Erlang(n...
This paper studies the Parisian ruin problem first proposed by Dassios and Wu (2008a,b), where the P...
We consider a risk reserve process whose premium rate reduces from cd to cu when the reserve comes a...
This is the publisher’s final pdf. The published article is copyrighted by Elsevier and can be found...
In this paper we present a different approach on Dickson and Waters [Astin Bulletin 21 (1991) 199] a...
We derive formulas for the moments of the ruin time in a L\'evy risk model and use these to determin...
AbstractLet ψi(u) be the probability of ruin for a risk process which has initial reserve u and evol...