DOIAbstract
Abstract. In this paper we consider a perturbation of the Ricci solitons equation pro-posed in [7] and studied in [4] and we classify noncompact gradient shrinkers with bounded nonnegative sectional curvature
Abstract. In this paper we consider a perturbation of the Ricci solitons equation pro-posed in [7] and studied in [4] and we classify noncompact gradient shrinkers with bounded nonnegative sectional curvature
The purpose of this work is to study like-Einstein metrics, namely, Ricci solitons, almost Ricci sol...
AbstractIt is shown that the Omori–Yau maximum principle holds true on complete gradient shrinking R...
Abstract. We study gradient Ricci solitons with maximal symmetry. First we show that there are no no...
ABSTRACT. In this paper, we first apply an integral identity on Ricci solitons to prove that closed ...
In this paper, we give a rigidity theorem for a complete non-compact expanding (or steady) Ricci sol...
This thesis consists of three parts. Each part solves a geometric problem in geometric analysis usin...
Abstract. We prove that any n–dimensional complete gradient shrinking Ricci soliton with pinched Wey...
Our goal in this work is to present a theorem which characterizes the gradient solitons rigid for no...
We define a gradient Ricci soliton to be rigid if it is a flat bundle N*GammaRk where N is Einstein....
Abstract. In this paper we prove new classification results for nonnegatively curved gradient expand...
In this paper we prove new classification results for nonnegatively curved gradient expanding and s...
In this paper we prove new classification results for nonnegatively curved gradient expanding and s...
In this paper we prove new classification results for nonnegatively curved gradient expanding and s...
Nosso objetivo nesse trabalho à apresentar um teorema que caracteriza os solitons gradiente rÃgidos ...
[[abstract]]Recently, the present authors have introduced the notion of generalized quasi-conformal ...
The purpose of this work is to study like-Einstein metrics, namely, Ricci solitons, almost Ricci sol...
AbstractIt is shown that the Omori–Yau maximum principle holds true on complete gradient shrinking R...
Abstract. We study gradient Ricci solitons with maximal symmetry. First we show that there are no no...
ABSTRACT. In this paper, we first apply an integral identity on Ricci solitons to prove that closed ...
In this paper, we give a rigidity theorem for a complete non-compact expanding (or steady) Ricci sol...
This thesis consists of three parts. Each part solves a geometric problem in geometric analysis usin...
Abstract. We prove that any n–dimensional complete gradient shrinking Ricci soliton with pinched Wey...
Our goal in this work is to present a theorem which characterizes the gradient solitons rigid for no...
We define a gradient Ricci soliton to be rigid if it is a flat bundle N*GammaRk where N is Einstein....
Abstract. In this paper we prove new classification results for nonnegatively curved gradient expand...
In this paper we prove new classification results for nonnegatively curved gradient expanding and s...
In this paper we prove new classification results for nonnegatively curved gradient expanding and s...
In this paper we prove new classification results for nonnegatively curved gradient expanding and s...
Nosso objetivo nesse trabalho à apresentar um teorema que caracteriza os solitons gradiente rÃgidos ...
[[abstract]]Recently, the present authors have introduced the notion of generalized quasi-conformal ...
The purpose of this work is to study like-Einstein metrics, namely, Ricci solitons, almost Ricci sol...
AbstractIt is shown that the Omori–Yau maximum principle holds true on complete gradient shrinking R...
Abstract. We study gradient Ricci solitons with maximal symmetry. First we show that there are no no...
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