Yamazaki Masao

ヤマザキマサオ | Yamazaki Masao

Affiliation and department：
Job title： Professor
Homepage URL (1)： http://www.math.waseda.ac.jp/~yamazaki

Research field (1)： Basic analysis

Research keywords (1)： partial differential equations, functional analysis, real analysis

Research theme for competitive and other funds (32)：

2017 - 2021 Real analytic research on the Navier-Stokes equations on exterior domains with external force
2012 - 2017 Construction of mathematical theory to investigate the macro structure and the mesostructure of the fluid motion
2013 - 2016 実解析とエネルギー法による非有界領域上のNavier-Stokes 方程式の研究
2009 - 2012 Study on the Navier-Stokes equations on unbounded domains by way of real analysis
2005 - 2008 Research on the Navier-Stokes equations in various unbounded domains by using theory of function spaces

2003 - 2006 Study of the stability of solutions to some nonlinear evolution equations based on recent development of real analysis

2001 - 2004 Research of the Navier-Stokes exterior problem by using dual semigmups and the Lorentz spaces

2000 - 2003 Real analytic approach to the stability theory of nonlinear evolution equations

2001 - 2002 Galois connection in mathematical clone theory

1998 - 1999 Studies on the structure of the lattice of clones consisting of multiple-valued logical functions

1995 - 1995 多値論理におけるクローン束の構造の解明

1994 - 1994 実解析学及び積分曲線の方法による偏微分方程式の研究

1994 - 1994 オプション価格理論への確率解析の応用

1994 - 1994 多値論理関数のクローン束の構造の解析

1993 - 1993 フラクタル上の確率過程の研究

1993 - 1993 種々の関数空間とその応用の研究

1992 - 1992 離散的問題に対する計算量の解析

1992 - 1992 Mathieu群を中心とする単純群の研究

1991 - 1991 実関数論的方法による調和解析

1991 - 1991 代数的組合せ論における直交多項式の研究

1989 - 1989 境界値問題の超局所解析

1986 - 1986 非線型問題の数理と現象の解明

Fourier解析と摂動論の方法による偏微分方程式の研究

フラクタルと数の同時近似について

Hardy空間と補間理論を用いる偏微分方程式の研究

Research on the Navier-Stokes equations by interpolation spaces and perturbation theory.

Vertex operator algebras with group action

Research of the Navier-Stokes equations by using the theory of Fourier analysis and semigroup theory

Study on the global behavior of solutions for the fluid equation

Study of nonlinear differential equations via variational methods

Variational study of nonlinear problems

A comprehensive study of nonlinear problems via variational approaches

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Papers (43)：

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Professional career (3)：

Association Membership(s) (1)：

日本数学会

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