The Ruin Probability of a Discrete Time Risk Model under Constant Interest Rate with Heavy Tails
By Qihe Tang. 2004
61 citations recorded by the source corpus.
Subfields: Demography, Economics and Econometrics, Management Science and Operations Research
View Paper: https://www.semanticscholar.org/paper/d0ff3c2531046b5d4a59910c254e1b5e1e779d90
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Demography
- Qihe Tang
- G. Tsitsiashvili
- Dingcheng Wang
- Jostein Paulsen
- Yiqing Chen
- Liu Li
- Yuebao Wang
- Kam Chuen Yuen
In Economics and Econometrics
In Management Science and Operations Research
- Qihe Tang
- G. Tsitsiashvili
- Dingcheng Wang
- Yiqing Chen
- Jostein Paulsen
- Kai Wang Ng
- Kam Chuen Yuen
- Yuebao Wang
Citations in the corpus
- THE FINITE-TIME RUIN PROBABILITY OF THE COMPOUND POISSON MODEL WITH CONSTANT INTEREST FORCE (2005, background): “Recently, Tang (2004) extended the work of Konstantinides et al. (2002) to the discrete-time model, while Tang (2005) extended the work of Klüppelberg and Stadtmüller (1998) to the ordinary renewal model.”
- Randomly Weighted Sums of Subexponential Random Variables with Application to Ruin Theory (2003, background): “k. ( 16 ) Next we consider the rapid variation case.”
- Asymptotic ruin probabilities of the renewal model with constant interest force and regular variation (2005, background): “We also refer the interested reader to [6] for some parallel discussions in a discrete time model.”
- Finite- and infinite-time ruin probabilities in the presence of stochastic returns on investments (2004, background): “As shown by Tang and Tsitsiashvili (2003), in terms of these maxima, the ruin probabilities (1.3) and (1.4) can be rewritten as ψ(x, n) = P(Un > x) and ψ(x) = P(U∞ > x), respectively. Under some general conditions, Nyrhinen (1999), (2001) investigated the asymptotic behavior of the ruin probabilitie”
- Ruin Models with Investment Income (2008, unknown): “Culminating through a series of papers [3, 33, 35, 37, 66, 67, 68], it was proved in [32] that when σR = 0 and F ∈ S, ψ(t, y) ∼ λ r ∫ ye”