Title Mathematical analysis for the reaction-diffusion equations ofBelousov-Zhabotinsky reaction( 内容と審査の要旨(Summary) ) Author(s) NOVRIANTI Report No.(Doctoral Degree) 博士(工学) 甲第593号 Issue Date 2021-03-25 Type 博士論文 Version none URL http://hdl.handle.net/20.500.12099/81580 ※この資料の著作権は、各資料の著者・学協会・出版社等に帰属します。
Mathematical analysis for the reaction-diffusion equations of Belousov-Zhabotinsky reaction
3
0
0
全文
(2)(3)
関連したドキュメント
We can also confirm that the spreading speed coincides with the minimal wave speed of regular traveling waves of (1.1), which has been founded in many reaction-diffusion
Ruan; Existence and stability of traveling wave fronts in reaction advection diffusion equations with nonlocal delay, J. Ruan; Entire solutions in bistable reaction-diffusion
Nonlinear systems of the form 1.1 arise in many applications such as the discrete models of steady-state equations of reaction–diffusion equations see 1–6, the discrete analogue of
Bouziani, Rothe method for a mixed problem with an integral condition for the two-dimensional diffusion equation, Abstr.. Pao, Dynamics of reaction-diffusion equations with
In this work, we present an asymptotic analysis of a coupled sys- tem of two advection-diffusion-reaction equations with Danckwerts boundary conditions, which models the
The aim of this work is to prove the uniform boundedness and the existence of global solutions for Gierer-Meinhardt model of three substance described by reaction-diffusion
By using the Fourier transform, Green’s function and the weighted energy method, the authors in [24, 25] showed the global stability of critical traveling waves, which depends on
If D ( ρ ) ≥ 0, the existence of solutions to the initial-value problem for (1.1) is more or less classical [24]; however, the fine structure of traveling waves reveals a variety
