Research

Nobu Kishimoto is working on nonlinear partial differential equations, especially nonlinear dispersive equations. Mainly using harmonic analysis and real analysis tools, he studies various properties of solutions to the initial value problems such as well-posedness (i.e., existence, uniqueness of solutions and continuous dependence on initial data), scattering to linear solutions, and finite time blowup. He has a particular interest in the effect of the resonant nonlinear interactions in spatially periodic setting.