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数统学院学术沙龙活动公告

2022-05-23来源:数统学院作者:戴佳华审核人:齐玉辉编辑:袁好雨阅读:10

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主要内容

参与活动的

专职教师

525

1600-1640

 腾讯会议:387-717-628

教师:王旭东

个人简介:男,汉族,202010月入职,现为中共党员,数学与统计学院概率统计系讲师,主要从事反常扩散方面的工作,研究概率论与随机过程在统计物理领域的应用。

Anomalous diffusion and ergodic property of random diffusivity models

Brownian yet non-Gaussian diffusion has recently been observed in numerous biological and active matter system. The cause of the non-Gaussian distribution have been elaborately studied in the idea of a superstatistical dynamics or a diffusing diffusivity. Based on a random diffusivity model, we here focus on the ergodic property and the scatter of the amplitude of time-averaged mean-squared displacement. Our results are valid for arbitrary random diffusivity.

杨传富

525

1650-1730

 腾讯会议:387-717-628

徐新建博士

 Inverse spectral problems for radial Schrödinger operators

 We study an inverse eigenvalue problem for the radial Schrödinger operators on the unit interval. We obtain a sufficient condition for the unique specification of the operator by a set of eigenvalues and a part of the potential function in terms of the cosine system closedness. The Borg-type and the Hochstadt-Lieberman type results are obtained as corollaries of our main result. Furthermore, under an additional hypothetical condition, we show that our condition is not only sufficient but also necessary for the uniqueness of the inverse problem solution.

杨传富



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