Multizonal Internal Layers in the Singularly Perturbed Equation with a Discontinuous Right-Hand Side

被引:0
作者
Qian Yang
Mingkang Ni
机构
[1] School of Mathematical Sciences,
[2] East China Normal University,undefined
[3] Shanghai Key Laboratory of Pure Mathematics and Mathematical Practice,undefined
来源
Computational Mathematics and Mathematical Physics | 2021年 / 61卷
关键词
singularly perturbed equation; multizonal internal layer; asymptotic method;
D O I
暂无
中图分类号
学科分类号
摘要
引用
收藏
页码:953 / 963
页数:10
相关论文
共 60 条
[1]  
Buzzi C. A.(2006)A singular approach to discontinuous vector fields on the plane J. Differ. Equations 231 633-655
[2]  
da Silva P. R.(2011)A regularization for discontinuous differential equations with application to state-dependent delay differential equations of neutral type J. Differ. Equations 250 3230-3279
[3]  
Teixeira M. A.(2012)Regularization and singular perturbation techniques for non-smooth systems Physica D 241 1948-1955
[4]  
Fusco G.(2012)Slow-fast systems on algebraic varieties bordering piecewise-smooth dynamical systems Bull. Sci. Math. 136 444-462
[5]  
Guglielmi N.(2015)The use of asymptotic methods for modelling of the carriers wave functions in the Si/SiGe heterostructures with quantum-confined layers J. Phys. Confer. Ser. 586 012003-345
[6]  
Teixeira M. A.(2015)Simulation of the temperature distribution at the water–air interface using the theory of contrast structures Moscow Univ. Phys. Bull. 70 341-2007
[7]  
da Silva P. R.(2015)Internal layers in the one-dimensional reaction–diffusion equation with a discontinuous reactive term Comput. Math. Math. Phys. 55 2001-866
[8]  
Buzzi C. A.(2017)Time-independent reaction–diffusion equation with a discontinuous reactive term Comput. Math. Math. Phys. 57 854-1577
[9]  
da Silva P. R.(2017)Internal layers for a singularly perturbed second-order quasilinear differential equation with discontinuous right-hand side Differ. Equations 53 1567-127
[10]  
Teixeira M. A.(2018)Contrast structures in problems for a stationary equation of reaction–diffusion–advection type with discontinuous nonlinearity Math. Notes 104 118-1594