报告人：马世琪
报告地点：腾讯会议
报告时间：2020年12月03日星期四14:30-15:30
邀请人：刁怀安
报告摘要：
We consider a fixed angle inverse scattering problem in the presence of a known Riemannian metric. First, assuming a no caustics condition, we study the direct problem by utilizing the progressing wave expansion. Under a symmetry assumption on the metric, we obtain uniqueness and stability results in the inverse scattering problem for a potential with data generated by two incident waves from opposite directions. Further, similar results are given using one measurement provided the potential also satisfies a symmetry assumption. This work extends previous results from the Euclidean case to certain Riemannian metrics.
会议网址：https://meeting.tencent.com/s/mmc8qP4OwpIo
会议ID：503 615 999
主讲人简介：
马世琪博士，现为芬兰于韦斯屈莱大学博士后，他于2009年至2016年期间就读于电子科技大学通信学院，先后取得本科及硕士学位，2019年于香港浸会大学数学系获得博士学位。主要从事随机偏微分方程以及相关的反问题研究，相关论文发表于Comm. Math. Phys.，SIAM J. Math. Anal等国际期刊。
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