Add to ORKGA central problem in the area of PDEs is the study of global solutions, that is solutions defined in the whole space. This problem arises naturally for example when one studies the possible types of behaviors a solution might have at a given point. Focusing near such a point by dilating the picture more and more, we end u
Strongly differentiable solutions of the minimal surface equation are shown to be classical solution...
This monograph treats parametric minimal surfaces of codimension one in the Euclidean space $R^{n+1}...
We introduce a new class of p-minimal surfaces. We shaw that the Gauss map of a two-dimensional p-mi...
In this paper, we develop an approach for establishing in some important cases, a conjecture made by...
During the last century, global analysis was one of the main sources of interaction between geometry...
Many properties of minimal surfaces are of a global nature, and this is already true for the results...
Abstract. We use a Poincare ́ type formula and level set analysis to detect one-dimensional symmetry...
This book focuses on the vector Allen-Cahn equation, which models coexistence of three or more phase...
W.K. ALLARD: On the first variation of area and generalized mean curvature.- F.J. ALMGREN Jr.: Geome...
We establish an improvement of flatness result for critical points of Ginzburg-Landau energies with ...
We consider a nonlocal version of the Allen-Cahn equation, which models phase transitions problems. ...
We prove two theorems concerning global solutions of initial and terminal value problems: a criteria...
Abstract. We use a Poincaré type formula and level set analysis to detect one-dimensional symmetry o...
We study the one-dimensional symmetry of solutions to the nonlinear Stokes equation (Formula present...
We use a Poincar\ue9 type formula and level set analysis to detect one-dimensional symmetry of stabl...
Strongly differentiable solutions of the minimal surface equation are shown to be classical solution...
This monograph treats parametric minimal surfaces of codimension one in the Euclidean space $R^{n+1}...
We introduce a new class of p-minimal surfaces. We shaw that the Gauss map of a two-dimensional p-mi...
In this paper, we develop an approach for establishing in some important cases, a conjecture made by...
During the last century, global analysis was one of the main sources of interaction between geometry...
Many properties of minimal surfaces are of a global nature, and this is already true for the results...
Abstract. We use a Poincare ́ type formula and level set analysis to detect one-dimensional symmetry...
This book focuses on the vector Allen-Cahn equation, which models coexistence of three or more phase...
W.K. ALLARD: On the first variation of area and generalized mean curvature.- F.J. ALMGREN Jr.: Geome...
We establish an improvement of flatness result for critical points of Ginzburg-Landau energies with ...
We consider a nonlocal version of the Allen-Cahn equation, which models phase transitions problems. ...
We prove two theorems concerning global solutions of initial and terminal value problems: a criteria...
Abstract. We use a Poincaré type formula and level set analysis to detect one-dimensional symmetry o...
We study the one-dimensional symmetry of solutions to the nonlinear Stokes equation (Formula present...
We use a Poincar\ue9 type formula and level set analysis to detect one-dimensional symmetry of stabl...
Strongly differentiable solutions of the minimal surface equation are shown to be classical solution...
This monograph treats parametric minimal surfaces of codimension one in the Euclidean space $R^{n+1}...
We introduce a new class of p-minimal surfaces. We shaw that the Gauss map of a two-dimensional p-mi...