In this paper we generalise the risk models beyond the ordinary framework of affine processes or Markov processes and study a risk process where the claim arrivals are driven by a Cox process with renewal shot-noise intensity. The upper bounds of the finite-horizon and infinite-horizon ruin probabilities are investigated and an efficient and exact Monte Carlo simulation algorithm for this new process is developed. A more efficient estimation method for the infinite-horizon ruin probability based on importance sampling via a suitable change of probability measure is also provided; illustrative numerical examples are also provided.11 page(s
We consider risk processes with non-stationary Hawkes claims arrivals, and we study the asymptotic b...
In this paper, a Markovian risk model with two-type claims is considered. In such a risk model, the ...
We use a doubly stochastic Poisson process (or the Cox process) to model the claim arrival process f...
In this paper we generalise the risk models beyond the ordinary framework of affine processes or Mar...
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...
We consider a risk model with a counting process whose intensity is a Markovian shot-noise process, ...
We consider a risk process Rt where the claim arrival process is a superposi-tion of a homogeneous P...
In this paper we consider risk processes with two classes of business in which the two claim-number ...
The authors consider a compound Cox model of insurance risk with the additional economic assumption ...
In this paper, we consider a risk process with the arrival of claims modelled by a dynamic contagion...
We employ the Cox process (or a doubly stochastic Poisson process) to model the claim arrival proces...
In this paper, we consider a risk process with the arrival of claims modelled by a dynamic contagion...
AbstractA risk process with delay in claim settlement is usually described in terms of a Poisson sho...
Shot-noise processes generalize compound Poisson processes in the following way: a jump (the shot) i...
We consider risk processes with non-stationary Hawkes claims arrivals, and we study the asymptotic b...
In this paper, a Markovian risk model with two-type claims is considered. In such a risk model, the ...
We use a doubly stochastic Poisson process (or the Cox process) to model the claim arrival process f...
In this paper we generalise the risk models beyond the ordinary framework of affine processes or Mar...
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...
We consider a risk model with a counting process whose intensity is a Markovian shot-noise process, ...
We consider a risk process Rt where the claim arrival process is a superposi-tion of a homogeneous P...
In this paper we consider risk processes with two classes of business in which the two claim-number ...
The authors consider a compound Cox model of insurance risk with the additional economic assumption ...
In this paper, we consider a risk process with the arrival of claims modelled by a dynamic contagion...
We employ the Cox process (or a doubly stochastic Poisson process) to model the claim arrival proces...
In this paper, we consider a risk process with the arrival of claims modelled by a dynamic contagion...
AbstractA risk process with delay in claim settlement is usually described in terms of a Poisson sho...
Shot-noise processes generalize compound Poisson processes in the following way: a jump (the shot) i...
We consider risk processes with non-stationary Hawkes claims arrivals, and we study the asymptotic b...
In this paper, a Markovian risk model with two-type claims is considered. In such a risk model, the ...
We use a doubly stochastic Poisson process (or the Cox process) to model the claim arrival process f...