YUKI NAITO

Last Updated :2020/12/01

Affiliations, Positions
Professor
Other Contact Details
Kagamiyama 1-3-1 Higashi-Hiroshima 739-8526, Japan
TEL : (+81)82-424-7339 FAX : (+81)

Basic Information

Major Professional Backgrounds

  • 1990/10/01, 1996/10, Hiroshima University, School of Science, Research Associate
  • 1996/11/01, 1999/02, Kobe University, School of Engineering, Lecturer
  • 1999/03/01, 2007/03/31, Kobe University, School of Engineering, Associate Professor
  • 2007/04/01, 2009/03/31, Kobe University, Graduate School of Engineering , Associate Professor
  • 2009/04/01, 2020/08/31, Ehime University, Professor
  • 2020/09/01, Hiroshima University, Graduate School of Advanced Science and Engineering, Professor

Educational Backgrounds

  • Hiroshima University, Graduate School of Science , Japan, 1989/04, 1990/09
  • Hiroshima University, Graduate School of Science , Japan, 1987/04, 1989/03
  • Hiroshima University, School of Science, Japan, 1983/04, 1987/03

Academic Degrees

  • Hiroshima University
  • Hiroshima University
  • Doctor of Science, Hiroshima University

In Charge of Primary Major Programs

  • Mathematics

Research Fields

  • Mathematical and physical sciences;Mathematics;Mathematical analysis

Research Keywords

  • Nonlinear Partial Differential Equations
  • Nonlinear Partial Differential Equations

Affiliated Academic Societies

  • The Japan Society for Industrial and Applied Mathematics

Educational Activity

Course in Charge

  1. 2020, Undergraduate Education, 3Term, Analysis D
  2. 2020, Undergraduate Education, 3Term, Exercises in Analysis D
  3. 2020, Undergraduate Education, 3Term, Topics in Analysis
  4. 2020, Graduate Education (Master's Program) , 3Term, Topics in Mathematical Analysis C

Research Activities

Academic Papers

  1. Existence of peaking solutions for semilinear heat equations with blow-up profile above the singular steady state, Nonlinear Analysis, Theory, Methods and Applications, 181, 265-293, 20190401
  2. Asymptotically self-similar behaviour of global solutions for semilinear heat equations with algebraically decaying initial data, Proceedings of the Royal Society of Edinburgh Section A: Mathematics, 20190101
  3. SEPARATION STRUCTURE OF RADIAL SOLUTIONS FOR SEMILINEAR ELLIPTIC EQUATIONS WITH EXPONENTIAL NONLINEARITY, DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS, 38(9), 4537-4554, 201809
  4. Fractal oscillations near the domain boundary of radially symmetric solutions of p-Laplace equations, Contemporary Mathematics, 601, 325-343, 2013
  5. Existence and non-existence of sign-changing solutions for a class of two-point boundary value problems involving one-dimensional p-laplacian, Mathematica Bohemica, to appear, 175-184, 201106
  6. Self-similar blow-up for a chemotaxis system in higher dimensional domains, RIMS Kokyuroku BessatsuMathematical analysis on the self-organization and self-similarity, B15, 87--99, 2009
  7. A variational approach to self-similar solutions for semilinear heat equations, Advanced Studies in Pure Mathematics, Asymptotic Analysis and Singuralities, 47(2), 675-688, 2007