We study the geometry of complete generic Ricci solitons with the aid of some geometric-analytical tools extending techniques of the usual Riemannian setting
Abstract. In this paper we introduce, in the Riemannian setting, the notion of conformal Ricci solit...
We study the geometry of non-reductive four-dimensional homogeneous spaces. In particular, after des...
Abstract. We classify and expose all the gradient Ricci solitons on complete surfaces, open or close...
The aim of this paper is to prove some classification results for generic shrinking Ricci solitons. ...
Abstract. We introduce a class of overdetermined systems of partial differ-ential equations of finit...
We study three-dimensional generalized Ricci solitons, both in Riemannian and Lorentzian settings. ...
We completely determine the solutions to the Ricci soliton equation among homogeneous Gödel-type met...
We consider g-natural pseudo-Riemannian metrics of Kaluza–Klein type on the unit tangent sphere bund...
We consider three- and four-dimensional pseudo-Riemannian generalized symmetric spaces, whose invar...
summary:The concept of the Ricci soliton was introduced by R. S. Hamilton. The Ricci soliton is defi...
We consider a general notion of an almost Ricci soliton and establish some curvature properties for ...
This thesis studies Ricci solitons of cohomogeneity one and uniform Poincaré inequalities for differ...
We study and solve the Ricci soliton equation for an arbitrary locally conformally flat Siklos metri...
We completely describe paracontact metric three-manifolds whose Reeb vector field satisfies the Ric...
If a non-Sasakian (k, μ)-contact metric g is a non-trivial Ricci soliton on a (2n + 1)-dimensional s...
Abstract. In this paper we introduce, in the Riemannian setting, the notion of conformal Ricci solit...
We study the geometry of non-reductive four-dimensional homogeneous spaces. In particular, after des...
Abstract. We classify and expose all the gradient Ricci solitons on complete surfaces, open or close...
The aim of this paper is to prove some classification results for generic shrinking Ricci solitons. ...
Abstract. We introduce a class of overdetermined systems of partial differ-ential equations of finit...
We study three-dimensional generalized Ricci solitons, both in Riemannian and Lorentzian settings. ...
We completely determine the solutions to the Ricci soliton equation among homogeneous Gödel-type met...
We consider g-natural pseudo-Riemannian metrics of Kaluza–Klein type on the unit tangent sphere bund...
We consider three- and four-dimensional pseudo-Riemannian generalized symmetric spaces, whose invar...
summary:The concept of the Ricci soliton was introduced by R. S. Hamilton. The Ricci soliton is defi...
We consider a general notion of an almost Ricci soliton and establish some curvature properties for ...
This thesis studies Ricci solitons of cohomogeneity one and uniform Poincaré inequalities for differ...
We study and solve the Ricci soliton equation for an arbitrary locally conformally flat Siklos metri...
We completely describe paracontact metric three-manifolds whose Reeb vector field satisfies the Ric...
If a non-Sasakian (k, μ)-contact metric g is a non-trivial Ricci soliton on a (2n + 1)-dimensional s...
Abstract. In this paper we introduce, in the Riemannian setting, the notion of conformal Ricci solit...
We study the geometry of non-reductive four-dimensional homogeneous spaces. In particular, after des...
Abstract. We classify and expose all the gradient Ricci solitons on complete surfaces, open or close...