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    学术报告

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    【学术报告】Analysis Seminar

    发布日期:2021-05-04    点击:

    Analysis Seminar

    Date: 2021-05-06  16:00-18:00        

    Tencent meeting ID😘🪼:445 587 385

    Lecture 1

    Title🫃🏽: Stability in Gagliardo-Nirenberg-Sobolev inequalities

    Speaker👩‍👧📠:Nikita Simonov (Universite Paris Dauphine)

    Date/Time💯:2021-05-06 16:00-17:00 pm

    Location💁🏼‍♂️🚵🏼‍♂️:Tencent meeting ID445 587 385

    Abstract: In some functional inequalities, best constants and minimizers are known. The next question is stability: suppose that a function "almost attains the equality", in which sense it is close to one of the minimizers? In this talk, a will address a recent result on quantitative stability of a subfamily of Gagliardo-Nirengerg-Sobolev inequalities. The results are based on a joint work with M. Bonforte, J. Dolbeault, and B. Nazaret.

    Lecture 2

    Title⛄️: Sharp estimates for the wave equation via the Penrose transform

    Speaker🧝🏽:Giuseppe Negro (University of Birmingham)

    Date/Time2021-05-06 17:00-18:00 pm

    Location🤢:Tencent meeting ID445 587 385

    Abstract: In 2004, Foschi found the best constant, and the extremizing functions, for the Strichartz inequality for the wave equation with data in the Sobolev space  $\Hdot^{1/2}\times\Hdot^{-1/2}( R^3 )$, which is also commonly known as the adjoint Fourier restriction estimate to the cone. Foschi formulated a conjecture, concerning the extremizers to this inequality in all spatial dimensions $d\ge 2$. We disprove such conjecture for even $d$, but we provide evidence to support it for odd $d$; in this case the conjecture is true in a local sense. The proofs use the conformal compactification of the Minkowski space-time given by the Penrose transform.



    Host👩🏻‍🎓:An Zhang


    Welcome!



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