We show that for any solvable Lie group of real type, any homogeneous Ricci flow solution converges in Cheeger-Gromov topology to a unique non-flat solvsoliton, which is independent of the initial left-invariant metric. As an application, we obtain results on the isometry groups of non-flat solvsoliton metrics and Einstein solvmanifolds
In this dissertation we study two problems related to Ricci flow on complete noncompact manifolds. I...
The Ricci iteration is a discrete analogue of the Ricci flow. We give the first study of the Ricci i...
This thesis studies Ricci solitons of cohomogeneity one and uniform Poincaré inequalities for...
textThis dissertation considers several problems related to Ricci flow, including the existence and ...
In this paper, we study the Ricci flow of solvmanifolds whose Lie algebra has an abelian ideal of co...
We investigate the Hermitian curvature flow (HCF) of leftinvariant metrics on complex unimodular Lie...
In this thesis, we study the Ricci flow and Ricci soliton equations on Riemannian manifolds which ad...
This paper is concerned with Chern-Ricci flow evolution of left-invariant hermitian structures on Li...
We present in this paper a general approach to study the Ricci flow on homogeneous manifolds. Our ma...
Abstract. We consider a modified Ricci flow equation whose stationary so-lutions include Einstein an...
AbstractWe consider a modified Ricci flow equation whose stationary solutions include Einstein and R...
The purpose of this work is study Ricci solitions and quasi-Einstein metrics on simply connected hom...
A homogeneous space is a Riemannian manifold with an isometry between any two points. This means tha...
In first part of this thesis we consider the Ricci flow, an evolution equation for Riemannian metric...
Abstract. In previous work, the authors studied the linear stability of al-gebraic Ricci solitons on...
In this dissertation we study two problems related to Ricci flow on complete noncompact manifolds. I...
The Ricci iteration is a discrete analogue of the Ricci flow. We give the first study of the Ricci i...
This thesis studies Ricci solitons of cohomogeneity one and uniform Poincaré inequalities for...
textThis dissertation considers several problems related to Ricci flow, including the existence and ...
In this paper, we study the Ricci flow of solvmanifolds whose Lie algebra has an abelian ideal of co...
We investigate the Hermitian curvature flow (HCF) of leftinvariant metrics on complex unimodular Lie...
In this thesis, we study the Ricci flow and Ricci soliton equations on Riemannian manifolds which ad...
This paper is concerned with Chern-Ricci flow evolution of left-invariant hermitian structures on Li...
We present in this paper a general approach to study the Ricci flow on homogeneous manifolds. Our ma...
Abstract. We consider a modified Ricci flow equation whose stationary so-lutions include Einstein an...
AbstractWe consider a modified Ricci flow equation whose stationary solutions include Einstein and R...
The purpose of this work is study Ricci solitions and quasi-Einstein metrics on simply connected hom...
A homogeneous space is a Riemannian manifold with an isometry between any two points. This means tha...
In first part of this thesis we consider the Ricci flow, an evolution equation for Riemannian metric...
Abstract. In previous work, the authors studied the linear stability of al-gebraic Ricci solitons on...
In this dissertation we study two problems related to Ricci flow on complete noncompact manifolds. I...
The Ricci iteration is a discrete analogue of the Ricci flow. We give the first study of the Ricci i...
This thesis studies Ricci solitons of cohomogeneity one and uniform Poincaré inequalities for...
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