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湖州師范學(xué)院黨委宣傳部,、新聞中心主辦

數(shù)學(xué)學(xué)科2023系列學(xué)術(shù)報告之七

來源:理學(xué)院 發(fā)布日期:2023-06-19

  題目:Related problems of the strong openness property

  報告人:袁錚

  時間:6月20日(星期二)上午8:30-9:30

  地點:1-301

  報告摘要:

  強開性質(zhì)是乘子理想層最基本的性質(zhì)之一,。本次報告中,我們將介紹有關(guān)強開性質(zhì)的最新進展:多重次調(diào)和函數(shù)在超水平集上L2積分的一個最優(yōu)支撐函數(shù),,在Lp(p>0)及扭曲情形下強開性質(zhì)的有效性,。報告的工作是和北京大學(xué)關(guān)啟安合作完成的。

  The strong openness property is a basic property of multiplier ideal sheaves. In this talk, we recall some recent results about the strong openness property: an optimal support function of the L2 integrals on the superlevel sets of the plurisubharmonic functions, an effectiveness result of the strong openness property in Lp and a twisted version of the strong openness property in Lp (p>0),。 This talk is based on joint works with Qi’an Guan.