scientific article; zbMATH DE number 3635003
From MaRDI portal
zbMath0408.49041MaRDI QIDQ4195524
Publication date: 1979
Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Variational problems in a geometric measure-theoretic setting (49Q20) Methods involving semicontinuity and convergence; relaxation (49J45)
Related Items
On the convergence of solutions of some evolution differential equations, A counterexample to a conjecture by De Giorgi in large dimensions, K-ended \(O(m) \times O(n)\) invariant solutions to the Allen-Cahn equation with infinite Morse index, Homogenization with unbounded constraints on the gradient, A relation of the Allen-Cahn equations and the Euler equations and applications of the equipartition, Interfaces with boundary intersection for an inhomogeneous Allen-Cahn equation in three-dimensional case, Ancient shrinking spherical interfaces in the Allen-Cahn flow, On the triple junction problem without symmetry hypotheses, Gradient theory of domain walls in thin, nematic liquid crystals films, Symmetry and asymmetry of components for elliptic Gross-Pitaevskii system, On a problem of homogenization with quickly oscillating constraints on the gradient, Solutions with multiple catenoidal ends to the Allen-Cahn equation in \(\mathbb{R}^3\), Symmetry properties of stable solutions of semilinear elliptic equations in unbounded domains, On De Giorgi's conjecture in dimension \(N\geq 9\), Optimal profiles in a phase-transition model with a saturating flux, Non-existence of patterns and gradient estimates in semilinear elliptic equations with Neumann boundary conditions, Catenoidal layers for the Allen-Cahn equation in bounded domains, Uniqueness and stability of the saddle-shaped solution to the fractional Allen-Cahn equation, Semilinear integro-differential equations. I. Odd solutions with respect to the Simons cone, Towards a counter-example to a conjecture of De Giorgi in high dimensions, On stable solutions for boundary reactions: a De Giorgi-type result in dimension \(4 + 1\), Multiple-end solutions to the Allen-Cahn equation in \(\mathbb R^2\)