Ryo TAKADA | Last modified date：2017.04.24 |

Graduate School

Undergraduate School

E-Mail

Academic Degree

Doctor of Science

Field of Specialization

Partial Differential Equations

Outline Activities

The subject of my research is mathematical analysis of nonlinear partial differential equations arising in fluid dynamics. In particular, I have investigated the well-posedness problem of the Euler equations, the Navier-Stokes equations and the Boussinesq equations, and studied the stability and asymptotics of their solutions. My recent research interest is the mathematical analysis of dispersion and anisotropy in the rotating stably stratified fluids.

Research

**Research Interests**

- Partial Differential Equations

keyword : Partial Differential Equations

2007.04.

**Academic Activities**

**Papers**

1. | Youngwoo Koh, Sanghyuk Lee, Ryo Takada, Dispersive estimates for the Navier-Stokes equations in the rotational framework, Adv. Differential Equations, 19, 857-878, 2014.09. |

2. | Youngwoo Koh, Sanghyuk Lee, Ryo Takada, Strichartz estimates for the Euler equations in the rotational framework, J. Differential Equations, 256, 2, 707-744, 2014.01. |

3. | Ryo Takada, Counterexamples of commutator estimates in the Besov and the Triebel-Lizorkin space related to the Euler equations, SIAM. J. Math. Anal., 42, 2473-2483, 2010.10. |

**Presentations**

1. | Ryo Takada, Long time solvability for the 3D rotating Euler equations, VORTICITY, ROTATION AND SYMMETRY (III) - Approaching Limiting Cases of Fluid Flows, Luminy, 2014.05.07. |

2. | Ryo Takada, Dispersive estimates for the Euler and the Navier-Stokes equations with the Coriolis force, Geophysical Fluid Dynamics, Oberwolfach, 2013.02.18. |

**Membership in Academic Society**

- The Mathematical Society of Japan

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