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【明理讲坛】“椭圆型偏微分方程与非线性泛函分析”报告会
发布时间:2020-08-15【告诉好友】 【关闭窗口】
    数学中心“椭圆型偏微分方程与非线性泛函分析”报告会

  报告时间:2020.8.19 下午14:30-17:00

  会议主题:151****6054预定的会议

  会议时间:2020/08/19 14:30-18:00

  点击链接直接加入会议:

  https://meeting.tencent.com/s/WiWDct8snpym

  会议 ID:897 912 767

  (一)报告人:李周欣(中南大学)

  报告题目:Some problems on quasilinear Schrodinger equations with vanishing potentials

  报告摘要:Problems on Schrodinger equations with vanishing potentials have been widely studied. In this talk, I will introduce some results we abtained recently on this kind of problems. We consider a class of quasilinear Schodinger equations with parameter and show that the positive solutions to the equations possess a unique local maximum and decays exponentially.

  (二)报告人:闫威(河南大学)

  报告题目:Pointwise convergence problem of KP equation with rough data and random data

  报告摘要:In this paper, we consider the pointwise convergence problem of free KP equation with rough data. Firstly, we show the almost everywhere pointwise convergence of free KP equation for data in H^{s}(\R^{2}) with s>=1/2. Then, we show that the maximal function estimate can fail if s<3/8}. Finally, we established probabilistic pointwise convergence of KP with random data in L^{2}(\R^{2}). The main difficulty is that \xi_{1}=0 is the singular point of the phase function \xi_{1}^{3}\pm \frac{\xi_{2}^{2}}{\xi_{1}} of free KP equation.

      
      
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