-harmonic maps which map the boundary of the domain to one point in the target.
Finite energy maps from Riemannian polyhedra to metric spaces.
First-order twistor lifts.
Formes harmoniques de longueur constante sur les variétés
From infinitesimal harmonic transformations to Ricci solitons
The concept of the Ricci soliton was introduced by R. S. Hamilton. The Ricci soliton is defined by a vector field and it is a natural generalization of the Einstein metric. We have shown earlier that the vector field of the Ricci soliton is an infinitesimal harmonic transformation. In our paper, we survey Ricci solitons geometry as an application of the theory of infinitesimal harmonic transformations.