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学术海报

学术海报

    数学科学学院学术报告:The differential structure of metric measure space

    日期:2016-03-30来源:研究生管理办公室 浏览量:

    报告人:Bang-Xian Han


    时间:2016年3月30日下午2:30


    地点:7J306微格教室


    报告摘要:


        In the past ten years, the metric measure spaces with Ricci curvature bound which was proposed by Lott-Sturm-Villani, was studied by researcher from many different areas. In this talk I will introduce some recent results on the differential structure of metric measure spaces, including the non-smooth Sobolev space, Barky-Emery theory, and the notion of tangent/cotangent modules in non-smooth framework. On the metric measure spaces with curvature-dimension condition RCD (K;N), we obtain an improved Bochner inequality and propose a definition of N-dimensional Ricci tensor.


    报告人简介:韩邦先,2015.6获得巴黎第九大学博士学位,现为德国波恩大学豪斯多夫数学中心博士后。研究方向:度量几何



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