Research Institute for Science and Technology

Division of Mathematical Modeling

Tokyo University of Science

Members

Director　Keiichi Kato Department of Mathematics, Faculty of Science

Partial Differential Equations

Construction of solutions to Schrödinger equations by representation of the solutions via wave packet transform, which is developped by our laboratory.

mail: kato ATrsDOTtusDOTac.jp

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photo Masahito Ohta Department of Mathematics, Faculty of Science

Nonlinear Partial Differential Equations

Stability of solitary waves for nonlinear dispersive wave equations such as nonlinear Schrödinger equations and nonlinear Klein-Gordon equations.

mail: mohta ATrsDOTtusDOTac.jp

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photo Tomomi Yokota Department of Mathematics, Faculty of Science

Partial Differential Equations, Nonlinear Analysis

Mathematical analysis of existence and asymptotic behavior of solutions to nonlinear partial differential equations appearing in mathematical biology.

mail: yokota ATrsDOTtusDOTac.jp

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photo Mieko Tanaka Department of Mathematics, Faculty of Science

Elliptic differential equations via variational methods

Solutions of nonlinear differential equations with the p-Laplace operator

mail: miekotanaka ATrsDOTtusDOTac.jp

photo Tetsuro Nikuni Department of Physics, Faculty of Science

Quantum Many-Body Theory

Superfluidity and quantum phase transitions in ultracold quantum gases

mail: nikuni ATrsDOTtusDOTac.jp

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photo Emiko Ishiwata Department of Applied Mathematics, Faculty of Science

mail: ishiwata ATrsDOTtusDOTac.jp

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photo Masanobu Inubushi Department of Applied Mathematics, Faculty of Science

Applications of Dynamical Systems Theory, Mathematical Fluid Mechanics

Dynamical systems analysis of nonlinear phenomena in fluid mechanics (such as stability and turbulence) and information science (such as machine learning and data assimilation)

mail: inubushi ATrsDOTtusDOTac.jp

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photo Yoichi Enatsu Oshamanbe Division, Institute of Arts and Sciences

Nonlinear analysis

Asymptotic behavior of solutions to nonlinear differential equations appearing in mathematical biology

mail: yenatsuATrsDOTtusDOTac.jp

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photo Atsuhide Ishida Katsushika Division, Institute of Arts and Sciences

Partial Differential Equations

Scattering theory, inverse scattering, spectral and embedded eigenvalues for Schrödinger equations

mail: aishida ATrsDOTtusDOTac.jp

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photo Takeo Ushijima Department of Mathematics, Faculty of Sceince and Technology

Applied Analysis

  • Mathematical and Numerical Analysis on blow-up solutions for Partial Differential Equations
  • Study on mathematical models of infectious diseases
  • Study on mathematical models of crowd evacuation

mail: ATrsDOTtusDOTac.jp

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photo Masashi Aiki Department of Mathematics, Faculty of Sceince and Technology

mail: ATrsDOTtusDOTac.jp

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photo Motohiro Sobajima Department of Mathematics, Faculty of Sceince and Technology

mail: ATrsDOTtusDOTac.jp

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photo Shunsuke Kurima Department of Mathematics, Faculty of Science

Nonlinear Partial Differential Equations

Existence of solutions to nonlinear partial differential equations such as phase field systems

mail: skurimaATrsDOTtusDOTac.jp

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photo Ryo Muramatsu Department of Mathematics, Faculty of Science

Partial Differential Equations

Analysis of solutions for magnetic Schrödinger equations by wave packet transform such as existence in specific function spaces.

mail: rmuramatsuATrsDOTtusDOTac.jp

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photo Yutaro Chiyo Department of Mathematics, Faculty of Science

Partial differential equations

Mathematical analysis of existence and properties of solutions to partial differential equations appearing in mathematical biology

mail: ChiyoATrsDOTtusDOTac.jp

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photo Toru Nogayama Department of Mathematics, Faculty of Science

Harmonic Analysis

Analysis of function spaces around Morrey spaces

mail:tnogayamaATrsDOTtusDOTac.jp

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