Wednesday, January 7, 2026 - 16:15 in Zoom
Strichartz estimate for hyperbolic Schrodinger on the waveguide
A talk in the Oberseminar Analysis series by
Chenjie Fan from CAS
| Abstract: |
Sharp Strichartz estimates for 2D (hyperbolic) Schrodinger in the whole space follows from dispersive estimates and by now standard $TT^{*}$ argument.
It is not easy to generaliz such a proof to the torus or waveguide case.
We will present another proof of such estimates in the whole space case, which will actually yield end point L4 Strichartz estimates for hyperbolic Schrodinger on wave guide with no derivative loss. This is joint work in preparation with Deng, Zhao (BIT).
Zoom ID: [639 2876 8344]
Passcode: [054853]
Within the CRC this talk is associated to the project(s): A1 |
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