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学术报告-国立中央大学方向教授

来源: 发布时间:2014-03-25 浏览量:

TitleOn the minimizers of Caffarelli-Kohn-Nirenberg inequality in
 three dimension
Abstract: The minimizer of a functional inequality is often hard to find, and the minimizer of the famous Sobolev inequality are the least-energy solutions of the Yamabe equation in the Euclidean space, which can be viewed as the Euler-Lagrange equation for the Sobolev inequality. There is a far-reaching generalization of the Sobolev inequality by Caffarelli-Kohn-Nirenberg which includes also the Hardy inequality as a special case. The minimizer problem for CKN is solved except for the boundary-singular case in three dimension. We will show how to solve this problem in this talk. The existence of the minimizer is reduced to solving the Yamabe equation with a Hardy singularity.
 
  时间:201444 14:00-15:00
地点:3B207
方向教授, 1978年出生,1998年本科毕业于北京大学,2002年于美国Texa A&M 大学获得博士学位,现任教于国立中央大学。目前主要从事算子理论,调和分析,偏微分方程相关方面的研究。科研成果均发表在GAFA, Math.Res.Lett. Adv.Math. J.Rein.Angew.Math. J.Funct.Anal 等数学期刊上。

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