LIMITS OF SOLUTIONS TO THE GENERALIZED GINZBURG-LANDAU FUNCTIONAL
From MaRDI portal
Publication:3149946
DOI10.1081/PDE-120004888zbMath1072.35522MaRDI QIDQ3149946
Publication date: 2002
Published in: Communications in Partial Differential Equations (Search for Journal in Brave)
Variational methods involving nonlinear operators (47J30) Singular perturbations in context of PDEs (35B25) Methods involving semicontinuity and convergence; relaxation (49J45) Harmonic maps, etc. (58E20) Variational methods for second-order elliptic equations (35J20)
Related Items
Singularity analysis of a \(p\)-Ginzburg-Landau type minimizer ⋮ Minimizers of a Landau-de Gennes energy with a subquadratic elastic energy ⋮ Asymptotics for the fractional Allen-Cahn equation and stationary nonlocal minimal surfaces ⋮ \(p\)-harmonic maps to \(S^1\) and stationary varifolds of codimension two ⋮ Global existence and partial regularity for the \(p\)-harmonic flow ⋮ Radial minimizers of \(p\)-Ginzburg-Landau type with \(p\in (n - 1,n)\) ⋮ On a fractional Ginzburg-Landau equation and 1/2-harmonic maps into spheres ⋮ Global analysis of a \(p\)-Ginzburg-Landau energy with radial structure ⋮ Convergence relation between \(p(x)\)-harmonic maps and minimizers of \(p(x)\)-energy functional with penalization ⋮ Limiting behavior of minimizers ofp(x)-Ginzburg-Landau type ⋮ ENERGY CONCENTRATION PROPERTIES OF A p-GINZBURG–LANDAU MODEL
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Geometry of measures in \(R^ n:\) Distribution, rectifiability, and densities
- p-harmonic obstacle problems. I: Partial regularity theory
- Everywhere-regularity for some quasilinear systems with a lack of ellipticity
- A monotonicity formula for Yang-Mills fields
- Existence and partial regularity results for the heat flow for harmonic maps
- The existence of minimal immersions of 2-spheres
- Regularity for a class of nonlinear elliptic systems
- Mapping problems, fundamental groups and defect measures
- Harmonic and quasi-harmonic spheres
- Gradient estimates and blow-up analysis for stationary harmonic maps
- Remarks on approximate harmonic maps
- Evolution of harmonic maps with Dirichlet boundary conditions
- Regularity for \(n\)-harmonic maps
- On the first variation of a varifold
- Mappings minimizing theLp norm of the gradient
