Add to ORKGBiharmonic maps between Riemannian manifolds are defined as critical points of the bienergy and generalized harmonic maps. In this paper, we give necessary and suf-ficient conditions for nonharmonic Legendre curves and anti-invariant surfaces of 3-dimensional (κ,µ)-manifolds to be biharmonic. 1
In this article we consider the Euler-Lagrange method associated to a suitable bilagrangian to study...
Characterizations for Riemannian submersions to be harmonic or biharmonic are shown. Examples of bih...
International audienceWe consider biharmonic submanifolds in both generalized complex and Sasakian s...
To the memory of Professor Neculai Papaghiuc We classify all biharmonic Legendre curves in a Sasakia...
The purpose of this paper is to classify nonharmonic biharmonic curves and surfaces in de Sitter 3-s...
We study the biharmonic curves on an invariant surface of a three-dimensional manifold generalizing ...
We present some classification results for biharmonic integral or anti-invariant submanifolds in Sas...
We construct biharmonic non-harmonic maps between Riemannian manifolds (M, g) and (N, h) by first ma...
Abstract. We generalize biharmonic maps between Riemannian manifolds into the case of the domain bei...
In this paper we consider the biharmonic curves on a surface. These curves are critical points of th...
We give a differential geometric interpretation for the classification of biharmonic curves in semi-...
We study biharmonic hypersurfaces in a generic Riemannian manifold. We first derive an invariant equ...
A hypersurface is said to be totally biharmonic if all its geodesics are biharmonic curves in the am...
In this article we characterize all biharmonic curves of the Cartan-Vranceanu $3$-dimensional spac...
This paper is devoted to study the f-harmonic, f-biharmonic, bi-f-harmonic, biminimal and f-biminima...
In this article we consider the Euler-Lagrange method associated to a suitable bilagrangian to study...
Characterizations for Riemannian submersions to be harmonic or biharmonic are shown. Examples of bih...
International audienceWe consider biharmonic submanifolds in both generalized complex and Sasakian s...
To the memory of Professor Neculai Papaghiuc We classify all biharmonic Legendre curves in a Sasakia...
The purpose of this paper is to classify nonharmonic biharmonic curves and surfaces in de Sitter 3-s...
We study the biharmonic curves on an invariant surface of a three-dimensional manifold generalizing ...
We present some classification results for biharmonic integral or anti-invariant submanifolds in Sas...
We construct biharmonic non-harmonic maps between Riemannian manifolds (M, g) and (N, h) by first ma...
Abstract. We generalize biharmonic maps between Riemannian manifolds into the case of the domain bei...
In this paper we consider the biharmonic curves on a surface. These curves are critical points of th...
We give a differential geometric interpretation for the classification of biharmonic curves in semi-...
We study biharmonic hypersurfaces in a generic Riemannian manifold. We first derive an invariant equ...
A hypersurface is said to be totally biharmonic if all its geodesics are biharmonic curves in the am...
In this article we characterize all biharmonic curves of the Cartan-Vranceanu $3$-dimensional spac...
This paper is devoted to study the f-harmonic, f-biharmonic, bi-f-harmonic, biminimal and f-biminima...
In this article we consider the Euler-Lagrange method associated to a suitable bilagrangian to study...
Characterizations for Riemannian submersions to be harmonic or biharmonic are shown. Examples of bih...
International audienceWe consider biharmonic submanifolds in both generalized complex and Sasakian s...