AbstractWe construct a new insurance risk model based on the entrance process by incorporating a constant force of interest and by allowing a policy to be claimed more than once during its validity term, and study the central limit theorem of the correlative risk process. For fixed t, the distribution of the risk process is investigated. By using the theory of the canonical measure, we show that the risk process is asymptotically α-stably distributed when the net profit of a policy belongs to the domain of attraction of an α-stable distribution with index α(0<α≤2). Finally, we consider a special case in which each policy is restricted to being claimed at most once and obtain the weak convergence results under two very explicit moment condit...
AbstractThis paper investigates the finite-time ruin probability in the dependent renewal risk model...
This paper presents an extension of the classical compound Poisson risk model for which the inter-cl...
We investigate the probability that an insurance portfolio gets ruined within a finite time period u...
In this paper, we construct a new insurance risk model based on the entrance process and consider th...
This paper presents an extension of the classical compound Poisson risk model in which the inter-cla...
In this paper we consider an insurance company selling life insurance policies. New policies are sol...
Enlightened by the results of Li [8] and Wang [19], we study the ruin probability of a renewal risk ...
International audienceIn the renewal risk model, we study the asymptotic behavior of the expected ti...
International audienceA risk process with constant premium rate $c$ and Poisson arrivals of claims i...
The classical models in risk theory consider a single type of claim. In the insurance business, howe...
International audienceIn the compound Poisson risk model, several strong hypotheses may be found too...
In this paper, the risk model with constant interest based on an entrance process is investigated. U...
We consider a risk reserve process whose premium rate reduces from cd to cu when the reserve comes a...
In this paper we investigate the ruin probability in the classical risk model under a positive const...
The insurance risk model involving main claims and by-claims has been traditionally studied under th...
AbstractThis paper investigates the finite-time ruin probability in the dependent renewal risk model...
This paper presents an extension of the classical compound Poisson risk model for which the inter-cl...
We investigate the probability that an insurance portfolio gets ruined within a finite time period u...
In this paper, we construct a new insurance risk model based on the entrance process and consider th...
This paper presents an extension of the classical compound Poisson risk model in which the inter-cla...
In this paper we consider an insurance company selling life insurance policies. New policies are sol...
Enlightened by the results of Li [8] and Wang [19], we study the ruin probability of a renewal risk ...
International audienceIn the renewal risk model, we study the asymptotic behavior of the expected ti...
International audienceA risk process with constant premium rate $c$ and Poisson arrivals of claims i...
The classical models in risk theory consider a single type of claim. In the insurance business, howe...
International audienceIn the compound Poisson risk model, several strong hypotheses may be found too...
In this paper, the risk model with constant interest based on an entrance process is investigated. U...
We consider a risk reserve process whose premium rate reduces from cd to cu when the reserve comes a...
In this paper we investigate the ruin probability in the classical risk model under a positive const...
The insurance risk model involving main claims and by-claims has been traditionally studied under th...
AbstractThis paper investigates the finite-time ruin probability in the dependent renewal risk model...
This paper presents an extension of the classical compound Poisson risk model for which the inter-cl...
We investigate the probability that an insurance portfolio gets ruined within a finite time period u...