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(Last updated : 2025-10-16 22:38:27)
SHIMANO Kazufumi
Department / Course
Bunkyo University Faculty of Education School Education Course
Job
Instructor
Achievement
Book and thesis
Academic background
Academic conference presentation
Present specialized field
Works
Book and thesis
Papers
The Solution of Linear Difference Equations and Related Remarks Annual Report of Faculty of Educations, Bunkyo University,pp.67-75 (Sole-authored) 2024/12
Papers
Homogenization and penalization of functional first-order PDE, Nonlinear Differential Equations and Applications Nonlinear Differential Equations and Applications 13 (1),pp.1-21 (Sole-authored) 2006/03
Papers
Homogenization and penalization of Hamilton-Jacobi equations with integral terms 京都大学数理解析研究所講究録 (1372),pp.32-38 (Sole-authored) 2004/04
Papers
Viscosity solutions of Hamilton-Jacobi equations and applications to optimal control and asymptotic problems (Sole-authored) 2003/09
Papers
Asymptotic analysis for the Cauchy problem for a functional PDE 京都大学数理解析研究所講究録 (1323),pp.147-161 (Sole-authored) 2003/05
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Academic background
1994/04/01~1998/03/31
Meiji University Graduated
1998/04/01~2000/03/31
Master Tokyo Metropolitan University Finished
2000/04/01~2003/09/30
Doctorial Tokyo Metropolitan University Finished
Academic conference presentation
2003/11
Homogenization and penalization of Hamilton-Jacobi equations with integral terms (研究集会「数理モデルと関数方程式の解のダイナミクス」)
2003/03
Simultaneous effects of homogenization and penalization in functional first-order PDE (日本数学会2003年度年会函数方程式論分科会)
2002/09
Approximation of nonlinear parabolic PDE by first order functional PDE (日本数学会2002年度秋季総合分科会函数方程式論分科会)
2002/09
Asymptotic analysis for the Cauchy problem for a functional PDE (研究集会「微分方程式の粘性解とその周辺」)
2000/10
Hamilton-Jacobi equations in Hilbert spaces with applications to Navier-Stokes equations (研究集会「非線形発展方程式とその応用」)
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Present specialized field
Basic analysis
Works
2004/02
Viscosity solutions for infinite systems of Hamilton-Jacobi equations and their diffusion limit (Northwestern University, State of Illinois)