The 10th Nagoya Workshop on Differential Equations

Last Update: Feb. 22, 2018

 

Date   March 15, 2018 ~ March 16, 2018

Place   Rm. 509, Mathematics Bldg., Nagoya University

Access   http://www.math.nagoya-u.ac.jp/en/direction/index.html

Program   PDF file

Organizers

      Toshiaki Hishida   (Nagoya University)

      Jun Kato   (Nagoya University)

      Mitsuru Sugimoto   (Nagoya University)

      Yutaka Terasawa  (Nagoya University)

      Kotaro Tsugawa   (Nagoya University)

Assistants

      Isao Kato  (Nagoya University)

  Shinya Kinoshita  (Nagoya University)

Speakers

  Takahisa Inui  (Tokyo University of Science)

  Takashi Kagaya  (Kyushu University)

  Shinya Kinoshita  (Nagoya University)

  Hideyuki Miura  (Tokyo Institute of Technology)

  Yoshihiro Shibata  (Waseda University)

  Kotaro Tsugawa  (Nagoya University)

  Tomio Umeda  (University of Hyogo)

  Baoxiang Wang  (Peking University)

March 15

13:30 ~ 14:30 Baoxiang Wang  (Peking University)

   Well-posedness for the Navier-Stokes equation with rough initial data


14:45 ~ 15:45 Tomio Umeda  (University of Hyogo)

   Space-time decay estimates for strongly propagative systems:

   From Maxwell to Dirac equations   [Abstract]



16:00 ~ 17:00 Takashi Kagaya  (Kyushu University)

   Singular perturbation problem for the Allen-Cahn equation with Neumann

   boundary condition on non-convex domains



18:00 ~    Banquet



March 16

10:00 ~ 11:00 Yoshihiro Shibata  (Waseda University)

   Free boundary problem for incompressible viscous fluid flows with

   surface tension   [Abstract]



11:15 ~ 12:15 Hideyuki Miura  (Tokyo Institute of Technology)

   Local energy weak solutions for the Navier-Stokes equations

   in the half-space


13:30 ~ 14:30 Takahisa Inui  (Tokyo University of Science)

   Global behavior of solutions to the energy critical nonlinear damped

   wave equation


14:45 ~ 15:45 Shinya Kinoshita  (Nagoya University)

   The Cauchy problem for the 2D Zakharov-Kuznetsov equation


16:00 ~ 17:00 Kotaro Tsugawa  (Nagoya University)

   Ill-posedness of derivative nonlinear Schrödinger equations on the torus

Program