Program
Program
Overview
Webinars RANEE will be held weekly online by Zoom. After the registration (see Home in detail), you can receive a reminder & the link of Zoom Meeting associated with Meeting ID and Passcode by email before the talk.
As we mentioned on the Homepage, the webinars will begin at 4 PM (Chinese standard time), in other words, UTC+8. We would like to remark that 4 PM (Chinese standard time) = 5 PM (Japanese standard time) = 9 AM (central Europe time).
The Zoom meeting should be accessible about 10 minutes before sessions start.
Each talk consists of two parts: 50 minutes for the presentation by the speaker + open discussion (around 10 minutes).
The seminars will be recorded by Wenhui Chen for administrative reasons, but NOT distributed online.
Schedule and Speakers (PDF Version)
23 November 2021
Speaker: Hiroshi Takeda (Fukuoka Institute of Technology, Japan)
Title: Smoothing effect and large time behavior of solutions to quasi-linear elastic wave equations with viscoelastic term
30 November 2021
Speaker: Yuta Wakasugi (Hiroshima University, Japan)
Title: Global existence and asymptotic behavior for nonlinear damped wave equations on measure spaces
07 December 2021
Speaker: Vanja Nikolić (Radboud University, The Netherlands)
Title: Local well-posedness of a coupled Westervelt--Pennes model of nonlinear ultrasonic heating
14 December 2021
Speaker: Serena Federico (Ghent University, Belgium & University of Bologna, Italy)
Title: Strichartz estimates for some variable coefficient Schrödinger operators
21 December 2021
Speaker: Ning-An Lai (Lishui University, China)
Title: Blow-up and lifespan estimate to a nonlinear wave equation in Schwarzschild spacetime
11 January 2022
Speaker: Nurgissa Yessirkegenov (Suleyman Demirel University, Kazakhstan)
Title: Cancelled
18 January 2022
Speaker: Giovanni Girardi (University of Bari, Italy)
Title: Asymptotic profile for a two - terms time fractional diffusion equation
25 January 2022
Speaker: Mengyun Liu (Zhejiang Sci-Tech University, China)
Title: Lifespan estimates for semilinear wave equations with space dependent damping and potential