Research keywords (3):
concentration phenomena
, spike-layer
, reaction-diffusion system
Research theme for competitive and other funds (2):
1992 - 現在 Bifurcation analysis of differential geometric models of red blood cells
1984 - 現在 Analysis of reaction-diffusion systems of activator-inhibitor type
Papers (23):
Anna Marciniak-Czochra, Madoka Nakayama, Izumi Takagi. PATTERN FORMATION IN A DIFFUSION-ODE MODEL WITH HYSTERESIS. DIFFERENTIAL AND INTEGRAL EQUATIONS. 2015. 28. 7-8. 655-694
Kanako Suzuki, Izumi Takagi. Collapse of patterns and effect of basic production terms in some reaction-diffusion systems. Mathematical Sciences and Applications. Current Advances in Nonlinear Analysis and Related Topics. 2010. 32. 163-187
Kanako Suzuki, Izumi Takagi. Behavior of solutions to an activator-inhibitor system with basic production terms. Proceedings of the Czech-Japanese Seminar in Applied Mathematics 2008 held at Takachiho/University of Miyazaki, Miyazaki, Japan, September 1-7, 2008. 2009. 49-59
Pattern formation in a reaction-diffusion system controlled by spatial heterogeneity
(Variational Problems and Nonlinear Partial Differential Equations, 2016 2016)
Role of mathematical models in developmental biology
(HeKKSaGOn Winter School 2016, Kyoto--From Materials to Life: Multidisciplinary Challenges-- 2016)