Artikel
Open Access
Stable Transition Layers to Singularly Perturbed Spatially Inhomogeneous Allen-Cahn Equation
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Arnaldo Simal do Nascimento
Veröffentlicht/Copyright:
10. März 2016
Published Online: 2016-03-10
Published in Print: 2015-05-01
© 2016 by Advanced Nonlinear Studies, Inc.
Artikel in diesem Heft
- Nodal Solutions for a Class of Degenerate Boundary Value Problems
- Five Gaps in Mathematics
- Elliptic Systems of Schrödinger Type in the Spirit of Benci-Fortunato
- Maxwell’s Equations in Anisotropic Media and Carnot Groups as Variational Limits
- Stable Transition Layers to Singularly Perturbed Spatially Inhomogeneous Allen-Cahn Equation
- Multiplicity Results for an Anisotropic Equation with Subcritical or Critical Growth
- Existence of Heteroclinic Solutions for a Pseudo-relativistic Allen-Cahn Type Equation
- Liouville-type Theorems for Polyharmonic Hénon-Lane-Emden System
- New Asymptotic Stability and Uniqueness Results on Periodic Solutions of Second Order Differential Equations Using Degree Theory
- A Pseudo-gradient Flow Arising In Contact Form Geometry
Schlagwörter für diesen Artikel
Reaction-diffusion equations;
Γ−convergence;
stable transition layer
Creative Commons
BY-NC-ND 4.0
Artikel in diesem Heft
- Nodal Solutions for a Class of Degenerate Boundary Value Problems
- Five Gaps in Mathematics
- Elliptic Systems of Schrödinger Type in the Spirit of Benci-Fortunato
- Maxwell’s Equations in Anisotropic Media and Carnot Groups as Variational Limits
- Stable Transition Layers to Singularly Perturbed Spatially Inhomogeneous Allen-Cahn Equation
- Multiplicity Results for an Anisotropic Equation with Subcritical or Critical Growth
- Existence of Heteroclinic Solutions for a Pseudo-relativistic Allen-Cahn Type Equation
- Liouville-type Theorems for Polyharmonic Hénon-Lane-Emden System
- New Asymptotic Stability and Uniqueness Results on Periodic Solutions of Second Order Differential Equations Using Degree Theory
- A Pseudo-gradient Flow Arising In Contact Form Geometry
