activity
20172022
most citedDividend and Capital Injection Optimization with Transaction Cost for Spectrally Negative Lévy Risk Processes

5 citations · 7 across the 12 of their papers we have counts for

collaborators

13 papers

math.OC2022

On De Finetti's control under Poisson observations: optimality of a double barrier strategy in a Markov additive model

Lijun Bo, Wenyuan Wang, Kaixin Yan

In this paper we consider the De Finetti's optimal dividend and capital injection problem under a Markov additive model. We assume that the surplus process before dividends and cap…

math.OC2022

Optimal dividend and capital injection under spectrally positive Markov additive models

Wenyuan Wang, Kaixin Yan, Xiang Yu

This paper studies De Finetti's optimal dividend problem with capital injection under spectrally positive Markov additive models. Based on dynamic programming principle, we first s…

math.OC2021★ 1 cited

On optimality of barrier dividend control under endogenous regime switching with application to Chapter 11 bankruptcy

Wenyuan Wang, Xiang Yu, Xiaowen Zhou

Motivated by recent developments in risk management based on the U.S. bankruptcy code, we revisit the De Finetti's optimal dividend problem by incorporating the reorganization proc…

q-fin.RM2020

Risk Modelling on Liquidations with Lévy Processes

Aili Zhang, Ping Chen, Shuanming Li +1

It has been decades since the academic world of ruin theory defined the insolvency of an insurance company as the time when its surplus falls below zero. This simplification, howev…

math.OC2020

Optimal reinsurance and dividends with transaction costs and taxes under thinning structure

Mi Chen, Kam Chuen Yuen, Wenyuan Wang

In this paper, we investigate the problem of optimal strategies of dividend and reinsurance under the Cramér-Lundberg risk model embedded with the thinning-dependence structure whi…

q-fin.MF2020

Parisian excursion with capital injection for draw-down reflected Levy insurance risk process

Budhi Surya, Wenyuan Wang, Xianghua Zhao +1

This paper discusses Parisian ruin problem with capital injection for Levy insurance risk process. Capital injection takes place at the draw-down time of the surplus process when i…

q-fin.GN2019

Optimal implementation delay of taxation with trade-off for Lévy risk Processes

Wenyuan Wang, Xueyuan Wu, Cheng Chi

In this paper we consider two problems on optimal implementation delay of taxation with trade-off for spectrally negative Lévy insurance risk processes. In the first case, we assum…

q-fin.PR2019

Generalized Expected Discounted Penalty Function at General Drawdown for Lévy Risk Processes

Wenyuan Wang, Ping Chen, Shuanming Li

This paper considers an insurance surplus process modeled by a spectrally negative Lévy process. Instead of the time of ruin in the traditional setting, we apply the time of drawdo…

math.PR2019★ 1 cited

Draw-down Parisian ruin for spectrally negative Lévy process

Wenyuan Wang, Xiaowen Zhou

In this paper we study the draw-down related Parisian ruin problem for spectrally negative Lévy risk processes. We introduce the draw-down Parisian ruin time and solve the correspo…

q-fin.MF2019

Optimal loss-carry-forward taxation for Lévy risk processes stopped at general draw-down time

Wenyuan Wang, Zhimin Zhang

Motivated by Kyprianou and Zhou (2009), Wang and Hu (2012), Avram et al. (2017), Li et al. (2017) and Wang and Zhou (2018), we consider in this paper the problem of maximizing the…

math.PR2018

A draw-down reflected spectrally negative Lévy process

Wenyuan Wang, Xiaowen Zhou

In this paper we study a spectrally negative Lévy process that is reflected at its draw-down level whenever a draw-down time from the running supremum arrives. Using an excursion-t…

math.OC2018★ 5 cited

Dividend and Capital Injection Optimization with Transaction Cost for Spectrally Negative Lévy Risk Processes

Wenyuan Wang, Yuebao Wang, Xueyuan Wu

For an insurance company with reserve modeled by the spectrally negative Lévy process, we study the optimal impulse dividend maximizing the expected accumulated net dividend paymen…

math.PR2017

Asymptotics of convolution with the semi-regular-variation tail and its application to risk

Zhaolei Cui, Edward Omey, Wenyuan Wang +1

In this paper, according to a certain criterion, we divide the exponential distribution class into three subclasses. One of them is closely related to the regular-variation-tailed…