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Solutions having boundary layers to a nonlinear elliptic equation on a spherical cap (Nonlinear Evolution Equations and Mathematical Modeling)

机译：在球冠上具有非线性椭圆方程的边界层的解决方案（非线性发展方程和数学建模）

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Bandle Catherine; Kabeya Yoshitsugu; Ninomiya Hirokazu;
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年度 2008
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正文语种 en
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1. Multiple boundary layer phenomena of the solution of nonlinear higher order elliptic equations with perturbation both in boundary and in operator [J] . Lin Surong, Lin Zongchi Acta Mathematica Scientia . 1997,第1期

机译：边界和算子都具有摄动的非线性高阶椭圆型方程解的多重边界层现象
2. MULTIPLE BOUNDARY LAYER PHENOMENA OF THE SOLUTION OF NONLINEAR HIGHER ORDER ELLIPTIC EQUATIONS WITH PERTURBATION BOTH IN BOUNDARY AND IN OPERATOR [J] . 林苏榕, 林宗池数学物理学报：B辑英文版 . 1997,第001期

机译：边界和操作员在扰动中非线性高阶椭圆方程解的多边界层现象
3. THE BEHAVIOR OF SOLUTIONS TO THE DIRICHLET PROBLEM FOR SECOND ORDER ELLIPTIC EQUATIONS WITH VARIABLE NONLINEARITY EXPONENT IN A NEIGHBORHOOD OF A CONICAL BOUNDARY POINT [J] . Yu. Alkhutov, M. V. Borsuk Journal of Mathematical Sciences . 2015,第5期

机译：锥边界点近邻处具有可变非线性指数的二阶椭圆型方程的狄利克雷问题解的行为
4. Behavior of Weak Solutions to the Boundary Value Problems for Second Order Elliptic Quasi-Linear Equation with Constant and Variable Nonlinearity Exponent in a Neighborhood of a Conical Boundary Point [C] . Yury Alkhutov, Mikhail Borsuk, Sebastian Jankowski International conference on numerical analysis and its applications . 2017

机译：锥边界点附近具有恒定和可变非线性指数的二阶椭圆拟线性方程组边值问题的弱解的行为
5. Topics in nonlinear elliptic equations: (1) Bifurcation theory of nonlinear elliptic equations; (2) Spike layer solutions of the Cahn-Hilliard equation. [D] . Shi, Junping. 1998

机译：非线性椭圆方程的主题：（1）非线性椭圆方程的分岔理论；（2）Cahn-Hilliard方程的尖峰层解。
6. Solitary wave solutions to some nonlinear fractional evolution equations in mathematical physics [O] . H.M. Shahadat Ali, M.A. Habib, M.Mamun Miah, 2020

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7. Regularity of solutions for some elliptic equations with nonlinear boundary conditions (Nonlinear Evolution Equations and Mathematical Modeling) [O] . Harada Junichi, Otani Mitsuharu 2008

机译：某些具有非线性边界条件的椭圆方程的解的正则性（非线性发展方程和数学建模）

Solutions having boundary layers to a nonlinear elliptic equation on a spherical cap (Nonlinear Evolution Equations and Mathematical Modeling)

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