Convergence Results for the Double-Diffusion Perturbation Equations

Symmetry

Shiguang Luo¹  Jincheng Shi² 

[1] Department of Applied Mathematics, Guangdong University of Finance, Guangzhou 510521, China;School of Data Science, Guangzhou Huashang College, Guangzhou 511300, China;

关键词: structural stability;    double-diffusion perturbation equations;    Lewis coefficient;    convergence result;   

DOI  :  10.3390/sym14010067

来源: DOAJ

【 摘 要 】

We study the structural stability for the double-diffusion perturbation equations. Using the a priori bounds, the convergence results on the reaction boundary coefficients $k_1$, $k_2$ and the Lewis coefficient $L_e$ could be obtained with the aid of some $Poincar\acute{e}$ inequalities. The results showed that the structural stability is valid for the the double-diffusion perturbation equations with reaction boundary conditions. Our results can be seen as a version of symmetry in inequality for studying the structural stability.

【 授权许可】

Unknown