报告题目：Asymptotic Log-Harnack Inequality and Applications for Stochastic Systems

报告人：鲍建海 副教授

报告摘要：The asymptotic log-Harnack inequality is established for several kinds of models on stochastic differential systems with infinite memory: non-degenerate SDEs, neutral SDEs, semi-linear SPDEs, and stochastic Hamiltonian systems. As applications, the following properties are derived for the associated segment Markov semigroups: asymptotic heat kernel estimate, uniqueness of the invariant probability measure, asymptotic gradient estimate (hence, asymptotically strong Feller property), as well as asymptotic irreducibility.

报告时间：11月14号下午3:00

报告地点：我院213会议室

报告人简介：现任职于中南大学数学与我院，主要研究领域为马氏过程与随机分析. 先后在Stoch. Proc. Appl., Bernoulli, Electron. J. Probab., J. Theoret. Probab., Potential Anal., SIAM J. Control Optim., SIAM J. Math. Appl., IME等期刊上发表多篇学术论文.

学习经历

2002.09-2004.07 曲阜师范大学 应用数学 本科 学士学位

2004.09-2007.03 中南大学 概率论 硕士研究生 硕士学位

2008.09-2011.09 中南大学 概率论 博士研究生

2009.10-2013.04 Swansea University 概率论 博士研究生 博士学位

工作经历

2012.09-2013.08 Wayne state University Research Fellow

2017.01-2019.12 Swansea University postdoctor

2013.09-至今 中南大学