欢迎您！东篱公司
退出
-
申报数据库
-
立项数据库
-
成果数据库
-
项目获奖数据库
中文摘要：
利用匹配渐近展开法,讨论了一类边界层位置转移的非线性奇摄动边值问题,并且通过对参数的五种不同取值的分类探讨,得到了该问题具有左边界层、右边界层或内部层之一的结论（其中左、右边界层又各分为两种类型）.进而给出了该问题解的一致有效的零次渐近解,推广并改进了已有的结果.
英文摘要：
A class of boundary value problems of nonlinear singular perturbation is discussed using the matching asymptotic expanding method. The conclusions that the problem must have one of the boundary layer at left, right and interior （ where the left boundary layer has two different types and also the right ） are obtained through the classified discussion of the five different value of parameter. Then, the zero order asymptotic solutions of the problems are given, and the result that has been known＇is improved and generalized.
同期刊论文项目
同项目期刊论文
Periodic solution to a multispecies predator-prey competition dyanmic sysytem with Beddington-DeAnge
Solvability of a second-order differential equation with integral boundary condition at resonance on
Global asymptotic stability of almost periodic solution for a multispecies competition-predator syst
Generalized quasilinearization method for nonlinear boundary value problems with integral boundary c
Perturbation method of studying the EI Nino oscillation with two parameters using delay sea air osci
Existence and global attractivity of a positive periodic solution to a Lotka-Volterra model with mut
Periodic solutions of a neutral impulsive predator-prey model with Beddington-DeAngelis functional r
Existence of solutions for a class of fourth-order multi-point boundary value problem on time scales
期刊信息
位置：