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| 网页标题 | 浙大-西湖几何分析讨论班——Quantitative geometric inequalities in $\mathbb R^n$: Power growth other than 2 |
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| 网页描述 | 报告人：张翼（中科院）时间：2024年12月17日（星期二），下午4:00-5:00地点：海纳苑2幢206摘要：In the stability of geometric inequalities, usually one gets a growth with power $2$ as a lower bound for the difference of energy. For example, a remarkable result by Fusco, Maggi, and Pratelli says that, for any set of finite perimeter $E \subset \mathbb{R}^n$ with $|E| = |B|$ and a barycenter at the origin, one has $P(E) - P(B) \ge c(n)|E\Delta B|^2$. This phenomenon also appears in some other follow-up work. During my talk, I introduce |
| 查询链接 | http://www.math.zju.edu.cn/mathen/2024/1216/c76224a3003619/page.htm |
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