Some results on ruin probabilities in a two-dimensional risk model
By Wai-Sum Chan, Hailiang Yang, Lianzeng Zhang. 2003
108 citations recorded by the source corpus.
Subfields: Demography, Management Science and Operations Research, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/c77d5f8f30116654cdeb2d7112de4224e12bd4a2
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Demography
In Management Science and Operations Research
In Statistics and Probability
- Qihe Tang
- Jun Cai
- Haijun Li
- Ken Seng Tan
- Fadoua Balabdaoui
- Jon A. Wellner
- Jan-Frederik Mai
- Matthias Scherer
Citations in the corpus
- Dependence properties and bounds for ruin probabilities in multivariate compound risk models (2007, background): “Chan et al. (2003) discussed the ruin probability of the aggregate claim, ψor(u1, . . . , um) and ψsim(u1, . . . , um) for the case where the claim sizes X1,n, ..., Xm,n are independent for any n ≥ 1.”
- Multivariate risk model of phase type (2005, methodology): “Our model is the multivariate extension of the model discussed in Chan et al. (2003), also allowing a general dependence structure among various claims, and our dependence analysis yields a simple upper bound for certain ψor(u1, u2).”
- On the ruin probabilities of a bidimensional perturbed risk model (2007, background): “Following the recent works of Ambagaspitiya (1998), Cossette and Marceau (2000), Yuen et al. (2002) (2006), Chan et al. (2003), Wang and Yuen (2005), and Cai and Li (2005), we consider a bidimensional insurance risk process perturbed by diffusion, in which the bidimensional surplus process R(t) =…”