报告题目：Stability in inverse problem of an elastic plate with a curved middle surface
报 告 人： 符松韧 博士后
所在单位： 中国科学院数学与系统科学研究院
报告时间：2024年5月15日 星期三 下午15:00-15：30
报告地点：腾讯会议 ID：785-154-326
校内联系人：余永毅 yuyy122@jlu.edu.cn
报告摘要： This talk is concerned with the inverse problem of determining three spatially varying functions including the source term and the mass density for a curved plate. The stability of determining these parameters is derived by the classical Carleman estimates and observability inequalities. Moreover, by developing a geometrical multiplier identity and using the compactness-uniqueness method, the tangential derivative can be removed. Two kinds of boundary conditions are considered: one is the hinged boundary conditions and the other is the clamped boundary conditions. In particular, the case of the Euler-Bernoulli plate is included.
报告人简介： 符松韧，现为中科院数学与系统科学研究院系统所博士后(合作导师：张纪峰研究员)。主要研究方向为偏微分方程的反问题以及稳定性理论，已在 Inverse Problems、Journal of Geometric Analysis等期刊发表论文多篇。
