Researcher's database - SHIMANO Kazufumi | BUNKYO UNIVERSITY

（Last updated : 2023-04-13 00:18:14）

SHIMANO Kazufumi

Department / Course Bunkyo University Faculty of Education School Education Course

Job Instructor

Book and thesis
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
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
Papers	Asymptotic Analysis for a Class of Infinite Systems of First-Order PDE: Nonlinear Parabolic PDE in the Singular Limit, Communications in Partial Differential Equations Communications in Partial Differential Equations 28 (1&2),pp.409-438 (Co-authored) 2003
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
Papers	A Class of Hamilton-Jacobi Equations with Unbounded Coefficients in Hilbert Spaces Applied Mathematics & Optimization 45 (1),pp.75-98 (Sole-authored) 2002
Display All（6）

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」)
Display All（7）

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)