Add to ORKGLet C∞(M,N) be the space of smooth maps φ: (M, g) → (N, h) between two Riemannian manifolds. A map φ ∈ C∞(M,N) is called harmonic if it is a critical point of the energy functiona
We study polyharmonic ($k$-harmonic) maps between Riemannian manifolds with finite $j$-energies $(j=...
In this note we characterize the harmonic maps and biharmonic maps with potential, and we prove that...
We prove a Liouville-type theorem for biharmonic maps from a complete Riemannian manifold of dimensi...
(1.1) A map between Riemannian manifolds is harmonic if the divergence of its differential vanishes....
In [8], even if they took the main interest in harmonic maps, Eells and Sampson also envisaged some ...
“Nature uses as little as possible of anything ” (Kepler) This conviction of several centuries ago s...
The theory of harmonic morphisms is one of particularly interesting subclasses of harmonic maps. A h...
We construct biharmonic non-harmonic maps between Riemannian manifolds (M, g) and (N, h) by first ma...
This talk is intended to present the main results of my PhD Thesis concerning the theory of biharmon...
A map between compact Riemannian manifolds is called harmonic if it is a critical point of the Diric...
This is a survey on harmonic maps and biharmonic maps into (1) Riemannian manifolds of non-positive ...
We study subelliptic biharmonic maps i.e. smooth maps $\phi : M \to N$ from a compact strictly pseud...
In this paper, we will study the class of biharmonic maps with potential, in the particular case rep...
We study biharmonic maps between Riemannian manifolds with finite energy and finite bi-energy. We sh...
Abstract. We generalize biharmonic maps between Riemannian manifolds into the case of the domain bei...
We study polyharmonic ($k$-harmonic) maps between Riemannian manifolds with finite $j$-energies $(j=...
In this note we characterize the harmonic maps and biharmonic maps with potential, and we prove that...
We prove a Liouville-type theorem for biharmonic maps from a complete Riemannian manifold of dimensi...
(1.1) A map between Riemannian manifolds is harmonic if the divergence of its differential vanishes....
In [8], even if they took the main interest in harmonic maps, Eells and Sampson also envisaged some ...
“Nature uses as little as possible of anything ” (Kepler) This conviction of several centuries ago s...
The theory of harmonic morphisms is one of particularly interesting subclasses of harmonic maps. A h...
We construct biharmonic non-harmonic maps between Riemannian manifolds (M, g) and (N, h) by first ma...
This talk is intended to present the main results of my PhD Thesis concerning the theory of biharmon...
A map between compact Riemannian manifolds is called harmonic if it is a critical point of the Diric...
This is a survey on harmonic maps and biharmonic maps into (1) Riemannian manifolds of non-positive ...
We study subelliptic biharmonic maps i.e. smooth maps $\phi : M \to N$ from a compact strictly pseud...
In this paper, we will study the class of biharmonic maps with potential, in the particular case rep...
We study biharmonic maps between Riemannian manifolds with finite energy and finite bi-energy. We sh...
Abstract. We generalize biharmonic maps between Riemannian manifolds into the case of the domain bei...
We study polyharmonic ($k$-harmonic) maps between Riemannian manifolds with finite $j$-energies $(j=...
In this note we characterize the harmonic maps and biharmonic maps with potential, and we prove that...
We prove a Liouville-type theorem for biharmonic maps from a complete Riemannian manifold of dimensi...