报告人：黄建华
报告地点：腾讯会议
报告时间：2020年07月10日星期五09:30-10:30
邀请人：李晓月
报告摘要：
In this talk, we present some results about the Kordeweg-de Vries equation. Firstly, we prove the analytic radius does not decay faster than as time goes to infinity. Then we present some new idea to prove the Chuehov-Lasicha quasi-stable estimates for the KdV equation on . The global attractor has a finite fractal dimension in the sharp space whenever the force belongs to . For the high-order damped stochastic KdV equations with Brownian motion and Poisson jump processes, we prove the existence of the invariant measure, which is ergodic. This is a joint work with Ming Wang and Pengfei Xu.
会议网址：https://meeting.tencent.com/s/kZXhhLg0CVuZ
会议ID：894 215 098
主讲人简介：
黄建华，国防科技大学数学系教授，博士生导师，主要从事随机动力系统定性理论和非线性方程的行波解研究，曾获得国家教学成果二等奖和湖南省自然科学二等奖。在《J. Differential Equations》，《Discrete Contin. Dyn. Syst.》， 《SIAM J. Appl. Dyn. Syst.》，《Phys. D》等杂志发表论文100余篇。
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