Add to ORKGWe consider certain solutions of the Infinity-Laplace Equation in planar convex rings. Their ascending streamlines are unique while the descending ones may bifurcate. We prove that bifurcation occurs in the generic situation and as a consequence, the solutions cannot have Lipschitz continuous gradients
Let H ∈ C 2(ℝ N×n ), H ≥ 0. The PDE system arises as the Euler-Lagrange PDE of vectorial variationa...
We establish a lower bound for the gradient of the solution to infinity-Laplace equation in a strong...
We establish the existence of nontrivial solutions for an elliptic system which is resonant both at...
In this thesis, we prove that the Infinity-Laplace equation has a unique solution in the viscosity s...
In this thesis, we prove that the Infinity-Laplace equation has a unique solution in the viscosity s...
We review some recent results related to the homogeneous Dirichlet problem for the infinity Laplace ...
Abstract. We investigate a version of the Phragmén–Lindelöf theorem for solutions of the equation ...
We study positive $infty$-harmonic functions in bounded domains. We use the theory of viscosity solu...
Abstract. We propose a new method for showing C1,α regularity for solutions of the infinity Laplacia...
In this article, we establish a unilateral global bifurcation theorem from infinity for a class of ...
The countable branches of nodal solutions bifurcating from the infinity for a sublinear semilinear e...
The existence of a nontrivial solution for quasilinear elliptic equations involving the p-Laplace op...
We consider a nonlinear elliptic equation driven by the Robin ▫$p$▫-Laplacian plus an indefinite pot...
We consider a nonlinear elliptic equation driven by the Robin ▫$p$▫-Laplacian plus an indefinite pot...
A real-valued function $u$ is said to be {it infinity harmonic} if it solves the nonlinear degenerat...
Let H ∈ C 2(ℝ N×n ), H ≥ 0. The PDE system arises as the Euler-Lagrange PDE of vectorial variationa...
We establish a lower bound for the gradient of the solution to infinity-Laplace equation in a strong...
We establish the existence of nontrivial solutions for an elliptic system which is resonant both at...
In this thesis, we prove that the Infinity-Laplace equation has a unique solution in the viscosity s...
In this thesis, we prove that the Infinity-Laplace equation has a unique solution in the viscosity s...
We review some recent results related to the homogeneous Dirichlet problem for the infinity Laplace ...
Abstract. We investigate a version of the Phragmén–Lindelöf theorem for solutions of the equation ...
We study positive $infty$-harmonic functions in bounded domains. We use the theory of viscosity solu...
Abstract. We propose a new method for showing C1,α regularity for solutions of the infinity Laplacia...
In this article, we establish a unilateral global bifurcation theorem from infinity for a class of ...
The countable branches of nodal solutions bifurcating from the infinity for a sublinear semilinear e...
The existence of a nontrivial solution for quasilinear elliptic equations involving the p-Laplace op...
We consider a nonlinear elliptic equation driven by the Robin ▫$p$▫-Laplacian plus an indefinite pot...
We consider a nonlinear elliptic equation driven by the Robin ▫$p$▫-Laplacian plus an indefinite pot...
A real-valued function $u$ is said to be {it infinity harmonic} if it solves the nonlinear degenerat...
Let H ∈ C 2(ℝ N×n ), H ≥ 0. The PDE system arises as the Euler-Lagrange PDE of vectorial variationa...
We establish a lower bound for the gradient of the solution to infinity-Laplace equation in a strong...
We establish the existence of nontrivial solutions for an elliptic system which is resonant both at...