activity
20172021
most citedEquilibrium Strategies for Time-Inconsistent Stochastic Switching Systems

4 citations · 9 across the 5 of their papers we have counts for

collaborators

7 papers

math.PR2021

Exact optimal stopping for multidimensional linear switching diffusions

Philip Ernst, Hongwei Mei

The paper studies a class of multidimensional optimal stopping problems with infinite horizon for linear switching diffusions. There are two main novelties in the optimal problems…

math.AP2020

Uniqueness of Dissipative Solution for Camassa-Holm Equation with Peakon-Antipeakon Initial Data

Hong Cai, Geng Chen, Hongwei Mei

We give a proof for the uniqueness of dissipative solution for the Camassa-Holm equation with some peakon-antipeakon initial data following Dafermos' earlier resut in [5] on the Hu…

math.OC20201 cited

Optimal Ergodic Control of Linear Stochastic Differential Equations with Quadratic Cost Functionals Having Indefinite Weights

Hongwei Mei, Qingmeng Wei, Jiongmin Yong

An optimal ergodic control problem (EC problem, for short) is investigated for a linear stochastic differential equation with quadratic cost functional. Constant nonhomogeneous ter…

math.OC20203 cited

Closed-loop Equilibrium for Time-Inconsistent McKean-Vlasov Controlled Problem

Hongwei Mei, Chao Zhu

The paper deals with a class of time-inconsistent control problems for McKean-Vlasov dynamics. By solving a backward time-inconsistent Hamilton-Jacobi-Bellman (HJB for short) equat…

math.OC20191 cited

Time-Inconsistent Problems for Controlled Markov Chains with Distribution-Dependent Costs: Equilibrium Solutions

Hongwei Mei, George Yin

This paper focuses on a class of continuous-time controlled Markov chains with time-inconsistent and distribution-dependent cost functional (in some appropriate sense). A new defin…

math.OC2019

Time-inconsistent Risk-sensitive Equilibrium for Countable-stated Markov Decision Processes

Hongwei Mei

This paper is devoted to solving a time-inconsistent risk-sensitive control problem with parameter $\e$ and its limit case ($\e\rightarrow0^+$) for countable-stated Markov decision…