Optimal investment in defined contribution pension schemes with forward utility preferences
Optimal investment strategies of an individual worker during the accumulation phase in the
defined contribution pension scheme have been well studied in the literature. Most of them …
defined contribution pension scheme have been well studied in the literature. Most of them …
Optimal ratcheting of dividends in a Brownian risk model
We study the problem of optimal dividend payout from a surplus process governed by
Brownian motion with drift under the additional constraint of ratcheting, ie, the dividend rate …
Brownian motion with drift under the additional constraint of ratcheting, ie, the dividend rate …
Diffusive limit approximation of pure-jump optimal stochastic control problems
We consider the diffusive limit of a typical pure-jump Markovian control problem as the
intensity of the driving Poisson process tends to infinity. We show that the convergence …
intensity of the driving Poisson process tends to infinity. We show that the convergence …
Optimal reinsurance to minimize the probability of drawdown under the mean-variance premium principle: Asymptotic analysis
In this paper, we consider an optimal reinsurance problem to minimize the probability of
drawdown for the scaled Cramér–Lundberg risk model when the reinsurance premium is …
drawdown for the scaled Cramér–Lundberg risk model when the reinsurance premium is …
A dynamic optimal reinsurance strategy with capital injections in the Cramer-Lundberg model
In this article we consider the surplus process of an insurance company within the
CramerLundberg framework. We study the optimal reinsurance strategy and dividend …
CramerLundberg framework. We study the optimal reinsurance strategy and dividend …
Discounted probability of exponential Parisian ruin: diffusion approximation
X Liang, VR Young - Journal of Applied Probability, 2022 - cambridge.org
We analyze the discounted probability of exponential Parisian ruin for the so-called scaled
classical Cramér–Lundberg risk model. As in Cohen and Young (2020), we use the …
classical Cramér–Lundberg risk model. As in Cohen and Young (2020), we use the …
Optimal dividend problem: Asymptotic analysis
We revisit the classical problem of optimal payment of dividends and determine the degree
to which the diffusion approximation serves as a valid approximation of the classical risk …
to which the diffusion approximation serves as a valid approximation of the classical risk …
Approximating the classical risk process by stable Lévy motion
J Cao, VR Young - Scandinavian Actuarial Journal, 2023 - Taylor & Francis
The classical Cramér–Lundberg risk process is commonly used to model the surplus of an
insurer; it characterizes the claim arrival process and the claim size random variable Y …
insurer; it characterizes the claim arrival process and the claim size random variable Y …
Investigation of a Non-Linear Cramér-Lundberg Risk Model
Z Hanalioglu, Y Allyyev, T Khanıyev - Journal of Turkish Operations …, 2022 - dergipark.org.tr
In this study, a non-linear version of a Cramér-Lundberg risk model is examined. The
objective of this work is to evaluate the ruin probability of a non-linear risk model. The …
objective of this work is to evaluate the ruin probability of a non-linear risk model. The …
Asymptotic analysis of a Stackelberg differential game for insurance under model ambiguity
J Cao, VR Young - Scandinavian Actuarial Journal, 2023 - Taylor & Francis
We consider the problem of to which extent a diffusion process serves as a valid
approximation of the classical Cramér-Lundberg (CL) risk process for a Stackelberg …
approximation of the classical Cramér-Lundberg (CL) risk process for a Stackelberg …